WEBVTT

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JUDY HOYT: All right, I think
we can go ahead and get started.

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I'm going to put this--

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is anybody here-- I think
everybody who's here

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has already signed up.

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I'm going to put the
clipboard in the back.

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And a couple of people haven't
signed up, but wanted to--

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everyone who signed up, I've
actually approved your topics.

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But there's a couple people who
haven't filled in their topics.

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So obviously, I can't approve
them until they're filled in.

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So I'll put this back here.

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There's two handouts for
today, the lecture notes

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and the homework,
your final homework.

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And I'm handing
back some homework

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sets that people
haven't picked up yet.

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They're in the back.

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OK, so let's just take a look
at where we are schedule wise.

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So today is November 9, and
we're on the second lecture here

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on chapter 9.

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So hopefully you're reading
chapter 9 of your textbook.

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And homework number 5,
I'm handing out today.

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And that's your final homework.

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So I think it's an
interesting problem set.

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One thing I want to remind
you is that there is a part

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B on the back, so
don't miss part B

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on the back side
of the homework.

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There's three problems.

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And particularly
problem number 3,

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I think you'll find interesting.

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It's about transient
enhanced diffusion.

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Part A, you'll be doing some
hand calculations of TED

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and using some analytic formulas
for ion implant and diffusion.

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And part B, which is on the back
side, again-- don't miss that--

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you'll do some
SUPREM simulations

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and then compare it to the
hand calculation of the TED.

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And the other thing for me
to mention about part B,

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this is the first
homework where you're not

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given the SUPREM code.

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SUPREM codes you've
been running all along,

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have been given to you that
have been written by the TA,

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and you just have to run them.

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3B, you're actually
asked to write the code.

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Now, what you can
do, clearly, is

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you've been given
a lot of codes.

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You can take the
examples of what

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you've been given
as your starting--

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you don't have to
start from scratch.

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You can take other files and
just modify them accordingly.

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And it's a relatively
simple process.

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But I just wanted
to make you aware

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that there is a part
B on the back side.

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And I think problem
number 3 should

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be an interesting one for you.

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And as I mentioned, that's the
last homework for the course.

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The reason I make just
the last problem set,

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this one is due on November
18, because I want to give you

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enough time between
that last problem

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set so you can get
the problems out

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of the way, enough time to be
working on your final project.

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So that's either the written
report or the oral presentation.

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So definitely, if
you haven't done so,

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get started on
your project soon.

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All right, so that's the
mechanics of where we are.

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And let's go on with today's--

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I'll start with today's
lecture handout.

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This is handout number 31.

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And this is the second
lecture on chapter 9.

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Chapter 9 is about thin
film deposition and epitaxy.

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Last time, we gave
you an introduction.

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We developed a very simple model
for atmospheric chemical vapor

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deposition.

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And remember, we had two
rate-limiting regimes.

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We had a regime of growth where
the growth rate was determined

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by the surface reaction rate.

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And it had a certain activation
energy, dependent exponentially

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on temperature.

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And we had another regime
where the growth rate was

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determined by mass transport.

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That was the rate-limiting step.

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We also talked about the
fact that the mass transport

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regime gives you a
very high growth rate.

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This tends to be at
high temperatures,

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where the surface
reaction is fast.

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Gives you a high growth rate.

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It's relatively independent
of temperature in contrast

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to the surface reaction
control regime.

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But it's also sensitive
to reactor geometry.

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So the growth rate
and uniformity

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depend quite a bit on how the
gas flows through the reactor.

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We also introduced
this LPCVD, which

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is an acronym that stands
for low-pressure CVD.

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And we introduced
the use of LPCVD

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in a hot-wall batch reactor,
which is in just about every fab

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that you'll ever see.

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And it's used to deposit
very commonly-used films,

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such as polysilicon for the gate
or other applications, oxide,

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deposited oxide, and
deposited silicon nitride.

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So in the next lecture or
two, what I want to discuss

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are some specific
examples of CVD.

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So I want to
discuss specifically

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the aspects of the deposition
of polycrystalline silicon,

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deposition of silicon
dioxide, and silicon nitride.

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And also, what we'll talk about
towards the end of today's

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lecture is introduction to
the basics of physical vapor

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deposition.

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So we have chemical vapor
deposition and physical.

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OK, let's go on
to page number 2,

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or slide number 2
on your handout.

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This is just a chart
I took right out

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of your textbook in the
section in chapter 9

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on manufacturing
methods for CVD.

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And what it gives you is
just some common thin films

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that are deposited by CVD.

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I think these are the most
common, episilicon, polysilicon,

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silicon nitride, and SiO2.

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It talks about the
type of equipment used.

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For example, we talked last
time about epitaxial silicon

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can be either atmospheric
or low-pressure CVD.

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There's actually another
type of epitaxial silicon

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that wasn't listed here
because it's not commonly

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used in fabs that much.

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But it should be
listed for completeness

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if you want to put it down.

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Ultra high-vacuum CVD,
UHVCVD is another method

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of depositing or growing
epitaxial silicon.

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And that wasn't
listed in the text.

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Some typical reactions that
we talked about, for instance,

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the use of silane to
grow epitaxial silicon

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at high temperature.

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The silane decomposes into
silicon and hydrogen and evolves

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hydrogen. Under comments here is
listed some typical temperature

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range.

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Here, if you're an
atmospheric pressure CVD,

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you typically don't grow
too much below 1,000,

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maybe 900 degrees centigrade.

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Much more common
these days, though,

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is reduced pressure deposition
of epitaxial silicon.

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We talked about that.

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Here, the deposition
temperatures

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are lowered
significantly compared

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to atmospheric pressure.

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And people can deposit
epitaxial silicon typically

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all the way down to
750, maybe 700 even

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in the reduced-pressure systems.

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Besides silane, we also talked
about silicon tetrachloride

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being used, also,
trichlorosilane, shown here,

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and dichlorosilane, probably
one of the most common gases,

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so dichlorosilane for
selective epi growth.

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Polysilicon, which we
mentioned last time,

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it's put down in a batch
furnace, typically, by LPCVD.

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The gas reactions
and the precursors

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are the same, typically, as
used as epitaxial silicon.

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I would say that
silane is really

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the precursor that people use
for polycrystalline silicon.

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Polysilicon is typically
put down somewhere--

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and it's pretty tight
temperature range,

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575 to 650 degrees centigrade.

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The morphology of the film
and its grain structure--

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and we'll talk about
that in this lecture--

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depends on the deposition
conditions, the temperature

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and the doping quite a bit.

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So you adjust your
temperature to achieve

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the type of grain structure that
you need for your application.

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Silicon nitride can be put down
by an LPCVD process as well

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as we talked last time
about plasma-enhanced CVD.

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This is becoming
more and more common.

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For a low-pressure CVD,
there are two different types

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of reactions that
are commonly used.

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Silane is reacted with ammonia
to create a silicon nitride.

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The other one, the
most common one,

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the one that's used
here at MIT in LPCVD

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is to use dichlorosilane,
react that with ammonia

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and obtain silicon nitride.

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This reaction typically
goes or is typically

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deposited to get
reasonable depth

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rates at around
800 degrees C. So

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LPCVD nitride is
one of those things

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that it's at a temperature
where we talked

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about in the last
several lectures

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transit-enhanced
diffusion can be an issue.

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So it's right in that
intermediate temperature range.

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What else do people use?

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Well, an alternative
people sometimes

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use is low temperatures
plasma-enhanced

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CVD for a passivating layer.

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Doesn't have as
good of properties

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or the same properties
as LPCVD nitride.

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And I'll talk a little
bit more about that.

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The last one here, probably one
of the most important, silicon

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dioxide.

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Remember, earlier
in the course, we

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talked about growing
silicon dioxide.

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Well, now we're talking
about depositing

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it, which is quite different.

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We react typically silane
as a precursor with oxygen

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to form SiO2 so that
you don't have to have

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silicon exposed on the wafer.

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You don't consume, necessarily,
much silicon on the wafer.

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This is listed of
between 200 and 800.

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That's a pretty wide range.

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Really, the most common
is between 200 and 500.

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In fact, LTO is a
very common acronym

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you'll find in the fab,
LTO, as we call it.

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Typically, LTO has put
down between 350 and 450.

00:09:34.610 --> 00:09:38.540 align:middle line:84%
That's really a more
reasonable range.

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In order to get
reasonable properties,

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so to reduce the
etch rate and things,

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people usually have to
high-temperature anneal LTO.

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So they have to what they call
densify it because it's not

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a stoichiometric SiO2.

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In modern fabs, you will also
find a very common process

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called TEOS.

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People refer to LTO
sometimes as TEOS.

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And TEOS refers to this
particular organic compound.

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And you notice it's a compound
that includes silicon along

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with an organic
group, a C2H5 group.

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You react that with ozone at a
very low temperature, say, 400

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or below, you can get very
high DEP rates of SiO2.

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Now, the only
thing about TEOS is

00:10:28.750 --> 00:10:30.280 align:middle line:84%
that you need to
be aware of, what's

00:10:30.280 --> 00:10:34.210 align:middle line:84%
different is there's an organic
element in the precursor, some

00:10:34.210 --> 00:10:36.610 align:middle line:84%
of which can potentially be
incorporated in the film.

00:10:36.610 --> 00:10:40.330 align:middle line:84%
And so TEOS films may have
more carbon incorporation

00:10:40.330 --> 00:10:41.350 align:middle line:90%
or carbon contamination.

00:10:41.350 --> 00:10:43.690 align:middle line:84%
And some of their
properties will

00:10:43.690 --> 00:10:45.520 align:middle line:90%
be a little different from LTO.

00:10:45.520 --> 00:10:50.880 align:middle line:84%
But TEOS is very commonly
used in fabs today.

00:10:50.880 --> 00:10:53.790 align:middle line:84%
OK, so that's just
a little background

00:10:53.790 --> 00:10:56.340 align:middle line:84%
on the different
types of materials.

00:10:56.340 --> 00:10:59.910 align:middle line:84%
Let's remind ourselves about
low-pressure, here on slide 3,

00:10:59.910 --> 00:11:03.420 align:middle line:90%
about low-pressure CVD.

00:11:03.420 --> 00:11:07.090 align:middle line:84%
Atmospheric pressure systems
have some major drawbacks.

00:11:07.090 --> 00:11:10.290 align:middle line:84%
For example, if you operate
them at high temperature,

00:11:10.290 --> 00:11:13.180 align:middle line:84%
the gas flow makes a
really big difference.

00:11:13.180 --> 00:11:14.850 align:middle line:84%
And they have to be
designed just right.

00:11:14.850 --> 00:11:16.950 align:middle line:84%
You typically need a
horizontal configuration,

00:11:16.950 --> 00:11:18.300 align:middle line:90%
as we showed last time.

00:11:18.300 --> 00:11:20.370 align:middle line:84%
And you only can really
do a few wafers at a time

00:11:20.370 --> 00:11:22.440 align:middle line:84%
in order to get any
kind of real uniformity.

00:11:22.440 --> 00:11:25.800 align:middle line:84%
So atmospheric pressure
systems are really not

00:11:25.800 --> 00:11:27.270 align:middle line:90%
that commonly used anymore.

00:11:27.270 --> 00:11:29.460 align:middle line:84%
If you try to operate
them at low T, you say,

00:11:29.460 --> 00:11:32.010 align:middle line:84%
OK, I'll go to low
temperature where

00:11:32.010 --> 00:11:34.500 align:middle line:84%
there will be surface
reaction rate-limited,

00:11:34.500 --> 00:11:40.250 align:middle line:84%
but the deposition rate
goes down quite a bit.

00:11:40.250 --> 00:11:42.070 align:middle line:84%
So there is a
solution, though, which

00:11:42.070 --> 00:11:45.320 align:middle line:84%
is to operate the reactor
at lower pressures.

00:11:45.320 --> 00:11:50.140 align:middle line:84%
So instead of 760 torr, you
might operate at 1 to 10 torr.

00:11:50.140 --> 00:11:53.260 align:middle line:84%
Now, if you go back to the
mass transfer-limited regime,

00:11:53.260 --> 00:11:55.390 align:middle line:84%
remember, there was a
transport coefficient,

00:11:55.390 --> 00:12:01.120 align:middle line:84%
H sub G. So this tells you this
is the limiting step in getting

00:12:01.120 --> 00:12:04.390 align:middle line:84%
from the mainstream of the gas
to diffuse through the boundary

00:12:04.390 --> 00:12:06.550 align:middle line:84%
layer to the surface
where it can react.

00:12:06.550 --> 00:12:09.820 align:middle line:84%
So this mass transport
coefficient HG

00:12:09.820 --> 00:12:13.600 align:middle line:84%
was equal to a diffusivity
through the boundary layer

00:12:13.600 --> 00:12:15.590 align:middle line:84%
divided by the boundary
layer thickness.

00:12:15.590 --> 00:12:17.560 align:middle line:84%
So delta here is the
boundary layer thickness.

00:12:17.560 --> 00:12:21.310 align:middle line:84%
But you notice the
diffusivity in the gas phase

00:12:21.310 --> 00:12:23.470 align:middle line:84%
is proportional to 1
over the pressure, 1

00:12:23.470 --> 00:12:24.470 align:middle line:90%
over the total pressure.

00:12:24.470 --> 00:12:27.880 align:middle line:84%
So this is the key
leverage that you're

00:12:27.880 --> 00:12:30.410 align:middle line:84%
going to use by
reducing the pressure.

00:12:30.410 --> 00:12:34.300 align:middle line:84%
So the diffusivity will
go up by about 760 times.

00:12:34.300 --> 00:12:37.030 align:middle line:84%
If I go from atmospheric
pressure-- remember,

00:12:37.030 --> 00:12:41.380 align:middle line:84%
atmospheric pressure is 760
torr-- if I go down to one torr,

00:12:41.380 --> 00:12:47.170 align:middle line:84%
this is going to go up by
760, while the boundary layer

00:12:47.170 --> 00:12:49.810 align:middle line:84%
itself is also going to
increase but not quite as

00:12:49.810 --> 00:12:51.430 align:middle line:90%
much, only seven times.

00:12:51.430 --> 00:12:54.400 align:middle line:84%
So we can get about
a factor of 100

00:12:54.400 --> 00:12:58.450 align:middle line:84%
in HG if I drop the pressure
from atmospheric down

00:12:58.450 --> 00:13:00.730 align:middle line:90%
to one torr.

00:13:00.730 --> 00:13:04.180 align:middle line:84%
And then in the one torr
regime, the transport

00:13:04.180 --> 00:13:07.240 align:middle line:84%
of reactants from the gas phase
through the surface boundary

00:13:07.240 --> 00:13:09.080 align:middle line:84%
layer is no longer
rate-limiting.

00:13:09.080 --> 00:13:13.877 align:middle line:84%
So it can really
speed up that process.

00:13:13.877 --> 00:13:15.710 align:middle line:84%
In fact, we can show
this graph-- let's look

00:13:15.710 --> 00:13:19.040 align:middle line:84%
at slide number 4, and you
can see this graphically.

00:13:19.040 --> 00:13:21.290 align:middle line:84%
This is a plot similar to
what I showed last time.

00:13:21.290 --> 00:13:24.320 align:middle line:84%
It's the growth rate on a
log scale versus 1 over T.

00:13:24.320 --> 00:13:26.600 align:middle line:84%
So we typically call
this an Arrhenius plot.

00:13:26.600 --> 00:13:29.720 align:middle line:84%
And for atmospheric
pressure CVD,

00:13:29.720 --> 00:13:33.470 align:middle line:84%
it's this lower line right
here is the net growth rate.

00:13:33.470 --> 00:13:35.910 align:middle line:84%
And at low temperatures
here, your surface reaction

00:13:35.910 --> 00:13:36.410 align:middle line:90%
controlled.

00:13:36.410 --> 00:13:37.260 align:middle line:90%
But look what happens.

00:13:37.260 --> 00:13:38.090 align:middle line:84%
You get to a
certain temperature,

00:13:38.090 --> 00:13:39.620 align:middle line:90%
and there's a knee in the curve.

00:13:39.620 --> 00:13:41.370 align:middle line:90%
And it sort of flattens out.

00:13:41.370 --> 00:13:43.310 align:middle line:90%
So at 760 torr, it flattens out.

00:13:43.310 --> 00:13:47.150 align:middle line:84%
And you can only get
a certain growth rate

00:13:47.150 --> 00:13:48.500 align:middle line:90%
for atmospheric systems.

00:13:48.500 --> 00:13:50.870 align:middle line:84%
Now, if I drop the
pressure to one torr,

00:13:50.870 --> 00:13:53.480 align:middle line:84%
again, I could get about
a factor of 100 increase.

00:13:53.480 --> 00:13:54.740 align:middle line:90%
Remember, this is a log scale.

00:13:54.740 --> 00:13:57.330 align:middle line:84%
So going from here to here
doesn't look like much.

00:13:57.330 --> 00:14:00.120 align:middle line:84%
But this could be a
factor of 10 to 100

00:14:00.120 --> 00:14:05.795 align:middle line:84%
in growth rate at one torr
because why is this happening?

00:14:05.795 --> 00:14:08.420 align:middle line:84%
Because the gas phase diffusion
rate through the boundary layer

00:14:08.420 --> 00:14:11.910 align:middle line:84%
is increasing as I
drop that pressure.

00:14:11.910 --> 00:14:16.770 align:middle line:84%
So can really up the growth
rate by going to low pressure.

00:14:16.770 --> 00:14:18.210 align:middle line:84%
And so that's how
the two curves--

00:14:18.210 --> 00:14:21.290 align:middle line:84%
notice the two curves converge,
though, pretty closely.

00:14:21.290 --> 00:14:23.240 align:middle line:84%
When you get down to
low enough temperatures

00:14:23.240 --> 00:14:25.430 align:middle line:84%
that you really are surface
reaction controlled,

00:14:25.430 --> 00:14:29.090 align:middle line:84%
you can drop the pressure
by a factor of 1,000.

00:14:29.090 --> 00:14:30.710 align:middle line:84%
You only get a very
small increase.

00:14:30.710 --> 00:14:34.460 align:middle line:84%
You'll get some increase or some
change, rather, in the growth

00:14:34.460 --> 00:14:36.650 align:middle line:84%
rate but not so much
because the surface reaction

00:14:36.650 --> 00:14:40.500 align:middle line:84%
rate is rate-limiting
at that temperature.

00:14:40.500 --> 00:14:42.000 align:middle line:84%
So that's one of
the big motivations

00:14:42.000 --> 00:14:44.910 align:middle line:90%
for going to low pressure.

00:14:44.910 --> 00:14:49.690 align:middle line:84%
Let's go to slide number 5, and
we talked about this last time,

00:14:49.690 --> 00:14:51.480 align:middle line:84%
but I want to give
more detail now

00:14:51.480 --> 00:14:53.370 align:middle line:84%
on the deposition of
polycrystalline silicon.

00:14:53.370 --> 00:14:56.370 align:middle line:84%
We introduced this
rudimentary reactor.

00:14:56.370 --> 00:14:58.290 align:middle line:84%
This type of setup
is found pretty much

00:14:58.290 --> 00:15:01.530 align:middle line:84%
in every fab, maybe slightly
different configuration.

00:15:01.530 --> 00:15:04.680 align:middle line:84%
But it's essentially
a hot-wall furnace.

00:15:04.680 --> 00:15:08.250 align:middle line:84%
It's a hot-wall furnace and
it's resistively heated.

00:15:08.250 --> 00:15:13.710 align:middle line:84%
The wafers are usually put in
quartz boats or quartzware.

00:15:13.710 --> 00:15:16.560 align:middle line:84%
And they usually stand
up together very close

00:15:16.560 --> 00:15:17.920 align:middle line:90%
to each other.

00:15:17.920 --> 00:15:19.120 align:middle line:90%
And it's a batch process.

00:15:19.120 --> 00:15:22.170 align:middle line:84%
So you can get 25,
50, maybe 75 wafers

00:15:22.170 --> 00:15:24.600 align:middle line:90%
in a batch, quite a few wafers.

00:15:24.600 --> 00:15:26.580 align:middle line:84%
You have some gas
sources, consisting

00:15:26.580 --> 00:15:29.520 align:middle line:84%
of silane and nitrogen
and maybe dopants

00:15:29.520 --> 00:15:32.340 align:middle line:84%
if you want, that flow
into this quartz tube

00:15:32.340 --> 00:15:34.530 align:middle line:90%
into the hot zone in there.

00:15:34.530 --> 00:15:37.810 align:middle line:84%
The pressure, the low pressure
is maintained by a vacuum pump.

00:15:37.810 --> 00:15:40.830 align:middle line:84%
So this is not an
open tube furnace.

00:15:40.830 --> 00:15:44.670 align:middle line:84%
The mouth of the furnace where
the wafers come in and out

00:15:44.670 --> 00:15:50.040 align:middle line:84%
actually is sealed with an
O-ring so you can pull a vacuum.

00:15:50.040 --> 00:15:54.900 align:middle line:84%
Typical depositions,
usually, polysilicon

00:15:54.900 --> 00:15:57.750 align:middle line:84%
is deposited on oxide,
maybe, or on an oxide

00:15:57.750 --> 00:15:59.790 align:middle line:90%
with silicon windows.

00:15:59.790 --> 00:16:01.900 align:middle line:90%
It's a nonselective process.

00:16:01.900 --> 00:16:06.720 align:middle line:84%
So it goes over the entire
wafer on all structures.

00:16:06.720 --> 00:16:09.400 align:middle line:84%
The diluent gas, so what
is the usually flow?

00:16:09.400 --> 00:16:10.650 align:middle line:90%
Sometimes people flow nothing.

00:16:10.650 --> 00:16:12.840 align:middle line:84%
Sometimes it's
just silane flowing

00:16:12.840 --> 00:16:14.640 align:middle line:90%
in the tool, relatively low.

00:16:14.640 --> 00:16:17.730 align:middle line:84%
Sometimes people will
use a carrier gas,

00:16:17.730 --> 00:16:22.320 align:middle line:84%
such as nitrogen. Notice that
hydrogen is not used, typically.

00:16:22.320 --> 00:16:23.880 align:middle line:84%
And there was a
question, I believe,

00:16:23.880 --> 00:16:25.800 align:middle line:90%
about this in the last lecture.

00:16:25.800 --> 00:16:28.200 align:middle line:84%
Hydrogen is not used because
it reduces the growth rate.

00:16:28.200 --> 00:16:31.980 align:middle line:84%
Again, this is the reaction from
silane going to solid silicon.

00:16:31.980 --> 00:16:34.795 align:middle line:84%
And it involves hydrogen. If you
put hydrogen into the reactor,

00:16:34.795 --> 00:16:36.420 align:middle line:84%
it tends to push the
reaction backwards

00:16:36.420 --> 00:16:39.690 align:middle line:90%
and slow down the growth rate.

00:16:39.690 --> 00:16:44.130 align:middle line:84%
Typical pressure for polydep
is about 200 millitorr,

00:16:44.130 --> 00:16:46.950 align:middle line:90%
maybe up to a torr.

00:16:46.950 --> 00:16:48.670 align:middle line:90%
Torr is a little bit high.

00:16:48.670 --> 00:16:51.720 align:middle line:84%
The low pressure here in the
hundreds of millitorr range

00:16:51.720 --> 00:16:55.210 align:middle line:84%
improves the film uniformity,
the film thickness uniformity.

00:16:55.210 --> 00:17:01.250 align:middle line:84%
And again, the temperature range
is pretty tight, 575 to 650.

00:17:01.250 --> 00:17:03.210 align:middle line:84%
And an important number
to keep in your head,

00:17:03.210 --> 00:17:06.380 align:middle line:84%
an important temperature
for polysilicon is 580.

00:17:06.380 --> 00:17:11.069 align:middle line:84%
That's right about the amorphous
to crystalline phase transition.

00:17:11.069 --> 00:17:14.329 align:middle line:84%
So if you go below 580, the
film is pretty much amorphous,

00:17:14.329 --> 00:17:15.319 align:middle line:90%
primarily.

00:17:15.319 --> 00:17:18.079 align:middle line:84%
Although, it will contain
some small polycrystalline--

00:17:18.079 --> 00:17:21.710 align:middle line:84%
or crystallites, which
sometimes people call seeds.

00:17:21.710 --> 00:17:23.220 align:middle line:90%
So 580 is the magic number.

00:17:23.220 --> 00:17:26.670 align:middle line:84%
You go down below that, you get
amorphous material as deposited.

00:17:26.670 --> 00:17:30.740 align:middle line:84%
You go above that, and you
get polycrystalline material.

00:17:30.740 --> 00:17:33.850 align:middle line:90%


00:17:33.850 --> 00:17:35.950 align:middle line:84%
So if we go on to
slide 6, in fact,

00:17:35.950 --> 00:17:39.660 align:middle line:84%
there are some pictures of
polycrystalline silicon.

00:17:39.660 --> 00:17:42.450 align:middle line:84%
Although, this is a figure
in your text in chapter 9,

00:17:42.450 --> 00:17:45.810 align:middle line:84%
figure 9-32, it's
actually originally taken

00:17:45.810 --> 00:17:48.263 align:middle line:84%
from Ted Kamin's book on
polycrystalline silicon.

00:17:48.263 --> 00:17:49.680 align:middle line:84%
So I've given up
here on the upper

00:17:49.680 --> 00:17:54.660 align:middle line:84%
left the original
reference of that work.

00:17:54.660 --> 00:17:57.750 align:middle line:84%
And these are cross-section
TEM micrographs

00:17:57.750 --> 00:18:01.590 align:middle line:84%
under four different conditions
of polysilicon put down

00:18:01.590 --> 00:18:04.480 align:middle line:90%
by low pressure CVD.

00:18:04.480 --> 00:18:07.840 align:middle line:84%
And all these films
were deposited at 625.

00:18:07.840 --> 00:18:10.750 align:middle line:84%
So here's just an example
of a cross-section TEM

00:18:10.750 --> 00:18:11.677 align:middle line:90%
of undoped film.

00:18:11.677 --> 00:18:12.760 align:middle line:90%
It's a little hard to see.

00:18:12.760 --> 00:18:14.093 align:middle line:90%
That didn't reproduce that well.

00:18:14.093 --> 00:18:17.470 align:middle line:84%
But you see the very
columnar grain structure.

00:18:17.470 --> 00:18:20.650 align:middle line:84%
These dark bands
correspond to regions

00:18:20.650 --> 00:18:22.990 align:middle line:84%
where the electron
beam is diffracted

00:18:22.990 --> 00:18:24.880 align:middle line:84%
by the different
crystalline orientations

00:18:24.880 --> 00:18:27.950 align:middle line:90%
and by grain boundaries.

00:18:27.950 --> 00:18:31.720 align:middle line:84%
So in an undoped film deposited
at 625 in cross-section looks

00:18:31.720 --> 00:18:33.730 align:middle line:84%
something like this,
a very columnar grain

00:18:33.730 --> 00:18:37.810 align:middle line:84%
structure with relatively
small grain size.

00:18:37.810 --> 00:18:43.480 align:middle line:84%
As deposited, if it's heavily
phosphorus doped, again,

00:18:43.480 --> 00:18:45.610 align:middle line:84%
at 625, so still a
very low temperature

00:18:45.610 --> 00:18:48.580 align:middle line:84%
but very heavily phosphorus
doped, you see lots--

00:18:48.580 --> 00:18:51.520 align:middle line:84%
the grains are more
equiaxed, larger grain size.

00:18:51.520 --> 00:18:54.948 align:middle line:84%
So phosphorus is
one of those dopants

00:18:54.948 --> 00:18:56.740 align:middle line:84%
that tends to cause
secondary grain growth.

00:18:56.740 --> 00:18:58.817 align:middle line:84%
It causes the grains
to grow quite large.

00:18:58.817 --> 00:19:00.650 align:middle line:84%
So you get a very
different film morphology.

00:19:00.650 --> 00:19:06.000 align:middle line:84%
If you deposit it in situ
doped, say, with phosphine.

00:19:06.000 --> 00:19:08.490 align:middle line:84%
The third one down
is the undoped film.

00:19:08.490 --> 00:19:11.410 align:middle line:84%
So if you take film A
here and heat treat it,

00:19:11.410 --> 00:19:14.520 align:middle line:84%
so you anneal it afterwards
at 1,000 degrees,

00:19:14.520 --> 00:19:16.800 align:middle line:84%
you can see the grains
are still columnar.

00:19:16.800 --> 00:19:19.882 align:middle line:84%
But they've grown, so the
average grain size looks larger.

00:19:19.882 --> 00:19:21.840 align:middle line:84%
It's a little bit hard
to tell an average grain

00:19:21.840 --> 00:19:22.757 align:middle line:90%
size in cross-section.

00:19:22.757 --> 00:19:23.970 align:middle line:90%
But you get that impression.

00:19:23.970 --> 00:19:27.600 align:middle line:84%
But look what also has
happened to the surface.

00:19:27.600 --> 00:19:30.330 align:middle line:84%
As the grains grow,
there's a certain amount

00:19:30.330 --> 00:19:32.830 align:middle line:90%
of induced surface roughness.

00:19:32.830 --> 00:19:35.280 align:middle line:84%
So the surface is
much rougher than it

00:19:35.280 --> 00:19:37.830 align:middle line:90%
was in the as deposited case.

00:19:37.830 --> 00:19:40.117 align:middle line:84%
It's typical, of course,
to anneal a polysilicon

00:19:40.117 --> 00:19:41.700 align:middle line:84%
film during the
source drain annealing

00:19:41.700 --> 00:19:43.033 align:middle line:90%
or whatever to activate dopants.

00:19:43.033 --> 00:19:48.270 align:middle line:84%
So this is more what it might
look like in a gate material.

00:19:48.270 --> 00:19:51.810 align:middle line:84%
And the last one is one
that was in situ doped.

00:19:51.810 --> 00:19:55.200 align:middle line:84%
So it's film B, but it
was also annealed up

00:19:55.200 --> 00:19:58.150 align:middle line:84%
at 1,000 degrees C. So
look at the big difference.

00:19:58.150 --> 00:20:00.960 align:middle line:84%
Both of these films
deposited 625,

00:20:00.960 --> 00:20:03.750 align:middle line:84%
and both annealed at 1,000
C. The real big difference is

00:20:03.750 --> 00:20:06.750 align:middle line:84%
this film is phosphorus
doped, very large grains.

00:20:06.750 --> 00:20:09.630 align:middle line:84%
In fact, if you take
a thin film course

00:20:09.630 --> 00:20:13.290 align:middle line:84%
in material science, Carl
Thompson's courses or whatever,

00:20:13.290 --> 00:20:17.080 align:middle line:84%
you'll study the thermodynamics
of this much more carefully.

00:20:17.080 --> 00:20:19.230 align:middle line:84%
But basically, it turns
out that the grains

00:20:19.230 --> 00:20:23.640 align:middle line:84%
tend to grow laterally
to about the same size

00:20:23.640 --> 00:20:25.080 align:middle line:90%
as the thickness of the film.

00:20:25.080 --> 00:20:28.080 align:middle line:84%
So the thickness of this
film is about half micron,

00:20:28.080 --> 00:20:30.090 align:middle line:84%
and the average grain
size ends up being,

00:20:30.090 --> 00:20:33.600 align:middle line:84%
in these large grain
films, about half micron.

00:20:33.600 --> 00:20:36.630 align:middle line:84%
And so it's phosphorus,
the presence of the dopant

00:20:36.630 --> 00:20:39.090 align:middle line:84%
really accelerates
the grain growth.

00:20:39.090 --> 00:20:43.580 align:middle line:84%
And you get a very
different morphology film.

00:20:43.580 --> 00:20:46.440 align:middle line:90%
OK, so let's go on to slide 7.

00:20:46.440 --> 00:20:47.690 align:middle line:90%
Why do we care about all that?

00:20:47.690 --> 00:20:49.010 align:middle line:90%
Why did we go through all that?

00:20:49.010 --> 00:20:52.140 align:middle line:84%
Well, the grain structure,
as it turns out,

00:20:52.140 --> 00:20:55.490 align:middle line:84%
is critical in determining
the properties of diffusion

00:20:55.490 --> 00:20:58.160 align:middle line:84%
of dopants through
polycrystalline silicon

00:20:58.160 --> 00:21:01.470 align:middle line:84%
and also in determining the
final resistivity of the film.

00:21:01.470 --> 00:21:03.470 align:middle line:84%
Now, I don't know if
anyone signed up for it,

00:21:03.470 --> 00:21:06.200 align:middle line:84%
but on the clipboard,
one of the topics

00:21:06.200 --> 00:21:10.130 align:middle line:84%
that I had open to
do a final report on

00:21:10.130 --> 00:21:13.175 align:middle line:84%
is diffusion and/or
dopant activation

00:21:13.175 --> 00:21:14.300 align:middle line:90%
in polycrystalline silicon.

00:21:14.300 --> 00:21:16.580 align:middle line:84%
I'm not going to talk about it
in great detail in the course.

00:21:16.580 --> 00:21:18.470 align:middle line:84%
Diffusion through
polycrystalline silicon

00:21:18.470 --> 00:21:20.180 align:middle line:84%
is quite different
than what we've

00:21:20.180 --> 00:21:22.490 align:middle line:84%
talked about diffusion
in single crystal silicon

00:21:22.490 --> 00:21:25.100 align:middle line:84%
because in polysilicon the
dopants can diffuse along

00:21:25.100 --> 00:21:26.480 align:middle line:90%
the grain boundaries.

00:21:26.480 --> 00:21:27.320 align:middle line:90%
Look at this.

00:21:27.320 --> 00:21:31.220 align:middle line:84%
This is an example
up here labeled

00:21:31.220 --> 00:21:33.140 align:middle line:90%
B called the columnar grains.

00:21:33.140 --> 00:21:35.540 align:middle line:84%
The dopants, a lot of
them, like arsenic,

00:21:35.540 --> 00:21:38.090 align:middle line:84%
diffuse very rapidly
down grain boundaries.

00:21:38.090 --> 00:21:41.370 align:middle line:84%
They can also diffuse
more slowly in the grains.

00:21:41.370 --> 00:21:44.020 align:middle line:84%
So you can imagine that
the diffusion of dopants

00:21:44.020 --> 00:21:47.405 align:middle line:84%
in this cartoon labeled
B here on the upper left

00:21:47.405 --> 00:21:49.530 align:middle line:84%
is going to be quite
different from the one labeled

00:21:49.530 --> 00:21:53.220 align:middle line:84%
A. A you have more
random grain structure.

00:21:53.220 --> 00:21:55.295 align:middle line:90%
Looks more like a brick wall.

00:21:55.295 --> 00:21:56.670 align:middle line:84%
So the diffusivity
is going to be

00:21:56.670 --> 00:22:00.960 align:middle line:84%
very different in this structure
to get the dopants from the top

00:22:00.960 --> 00:22:03.565 align:middle line:90%
down to the bottom.

00:22:03.565 --> 00:22:04.940 align:middle line:84%
It's going to be
quite different.

00:22:04.940 --> 00:22:06.180 align:middle line:90%
Why do we care about that?

00:22:06.180 --> 00:22:10.793 align:middle line:84%
Well, polysilicon is the
gate material in CMOS,

00:22:10.793 --> 00:22:11.960 align:middle line:90%
until we get to metal gates.

00:22:11.960 --> 00:22:13.918 align:middle line:84%
Of course, metal gates
are coming very quickly.

00:22:13.918 --> 00:22:16.370 align:middle line:84%
But for the last 30
years or 25 years,

00:22:16.370 --> 00:22:18.710 align:middle line:84%
polysilicon has been
the gate material.

00:22:18.710 --> 00:22:22.370 align:middle line:84%
Typically, how it's doped is
it's put down in undoped state,

00:22:22.370 --> 00:22:24.680 align:middle line:84%
and then it's ion plated
in the near-surface region.

00:22:24.680 --> 00:22:26.990 align:middle line:84%
And then you do a
high-temperature anneal,

00:22:26.990 --> 00:22:29.540 align:middle line:84%
typically during the source
drain anneal or maybe

00:22:29.540 --> 00:22:31.130 align:middle line:84%
a separate one,
in which you hope

00:22:31.130 --> 00:22:32.870 align:middle line:84%
that you-- try to get
these dopants down

00:22:32.870 --> 00:22:34.250 align:middle line:84%
from the surface
all the way down

00:22:34.250 --> 00:22:39.530 align:middle line:84%
to the interface with the
oxide to form the gate.

00:22:39.530 --> 00:22:41.480 align:middle line:84%
If don't get all the
dopants down there,

00:22:41.480 --> 00:22:42.750 align:middle line:90%
you're in deep trouble.

00:22:42.750 --> 00:22:45.140 align:middle line:84%
You're in deep trouble because
polysilicon then no longer

00:22:45.140 --> 00:22:47.360 align:middle line:84%
acts metallic if it's
not heavily doped.

00:22:47.360 --> 00:22:50.468 align:middle line:84%
In fact, it will
deplete under gate bias,

00:22:50.468 --> 00:22:52.760 align:middle line:84%
and you'll end up with
something called gate depletion.

00:22:52.760 --> 00:22:57.000 align:middle line:84%
And it will not act as a
good metallic-like electrode.

00:22:57.000 --> 00:22:59.150 align:middle line:84%
So how you put the
polysilicon down

00:22:59.150 --> 00:23:01.400 align:middle line:84%
is very critical
because it determines

00:23:01.400 --> 00:23:05.200 align:middle line:84%
how the dope is diffused through
it, how well they activate.

00:23:05.200 --> 00:23:09.360 align:middle line:84%
So the temperature that
you use is very important.

00:23:09.360 --> 00:23:12.340 align:middle line:84%
And here's just an example of--
now, this is a planar view.

00:23:12.340 --> 00:23:15.417 align:middle line:84%
So in this case, you're looking
down on the top of the film.

00:23:15.417 --> 00:23:17.250 align:middle line:84%
Again, it's transmission
electron micrograph

00:23:17.250 --> 00:23:19.050 align:middle line:90%
but plan view.

00:23:19.050 --> 00:23:22.110 align:middle line:84%
This is about 400
nanometers thick.

00:23:22.110 --> 00:23:24.540 align:middle line:84%
And these are all
phosphorus-doped films.

00:23:24.540 --> 00:23:27.390 align:middle line:84%
Again, I'm showing the
enhancement in the growth rate

00:23:27.390 --> 00:23:28.980 align:middle line:90%
of the grains with phosphorus.

00:23:28.980 --> 00:23:30.690 align:middle line:90%
These are all annealed at 1,000.

00:23:30.690 --> 00:23:34.410 align:middle line:84%
This one has an average
doping of about 1 E20.

00:23:34.410 --> 00:23:37.710 align:middle line:84%
Micrograph B, the sample
has about 2 and 1/2 E20.

00:23:37.710 --> 00:23:40.830 align:middle line:84%
And micrograph C is about 7
and 1/2 times 10 to the 20.

00:23:40.830 --> 00:23:42.240 align:middle line:90%
You can see how large--

00:23:42.240 --> 00:23:45.660 align:middle line:84%
again, you have large grains
on the order of half micron

00:23:45.660 --> 00:23:48.910 align:middle line:90%
to a micron here in grain size.

00:23:48.910 --> 00:23:54.930 align:middle line:84%
So phosphorus doping can really
accelerate the grain growth.

00:23:54.930 --> 00:23:57.000 align:middle line:90%
How about on slide 8?

00:23:57.000 --> 00:23:58.230 align:middle line:90%
How about film resistivity?

00:23:58.230 --> 00:24:00.420 align:middle line:84%
And besides the fact that--
so I mentioned to you

00:24:00.420 --> 00:24:01.878 align:middle line:84%
we need to get the
dopants that are

00:24:01.878 --> 00:24:05.310 align:middle line:84%
implanted at the top of the
poly down to the gate oxide

00:24:05.310 --> 00:24:06.060 align:middle line:90%
interface.

00:24:06.060 --> 00:24:07.477 align:middle line:84%
Otherwise, we're
not going to have

00:24:07.477 --> 00:24:09.102 align:middle line:90%
a good polycrystal electrode.

00:24:09.102 --> 00:24:10.560 align:middle line:84%
We're going to have
gate depletion,

00:24:10.560 --> 00:24:12.578 align:middle line:90%
and your MOSFET won't work.

00:24:12.578 --> 00:24:13.870 align:middle line:90%
But there's other requirements.

00:24:13.870 --> 00:24:16.380 align:middle line:84%
We also care about the sheet
resistance or the resistivity

00:24:16.380 --> 00:24:21.510 align:middle line:84%
of the poly itself, particularly
for some high-frequency

00:24:21.510 --> 00:24:22.440 align:middle line:90%
applications.

00:24:22.440 --> 00:24:28.110 align:middle line:84%
So this is a plot also took from
Ted Kamin's book of resistive

00:24:28.110 --> 00:24:33.760 align:middle line:84%
now in ohm's centimeter as a
function of dopant concentration

00:24:33.760 --> 00:24:35.290 align:middle line:90%
in polysilicon.

00:24:35.290 --> 00:24:40.390 align:middle line:84%
These films were all ion
implanted with these dopants

00:24:40.390 --> 00:24:43.330 align:middle line:84%
and then annealed
at 1,000 degrees C.

00:24:43.330 --> 00:24:44.890 align:middle line:84%
So it gives you a
rough idea of what

00:24:44.890 --> 00:24:48.340 align:middle line:84%
happens if you were to do a
reasonable job of ion planting

00:24:48.340 --> 00:24:49.000 align:middle line:90%
and annealing.

00:24:49.000 --> 00:24:51.880 align:middle line:84%
And you could see the boron
and the arsenic and phosphorus,

00:24:51.880 --> 00:24:53.960 align:middle line:90%
they all kind of come down here.

00:24:53.960 --> 00:24:56.723 align:middle line:84%
And so as you increase
the doping concentration,

00:24:56.723 --> 00:24:57.640 align:middle line:90%
the resistivity drops.

00:24:57.640 --> 00:25:00.130 align:middle line:84%
But all of a sudden, it
sort of plateaus out.

00:25:00.130 --> 00:25:05.380 align:middle line:84%
So above about 1 E20 or 2 E20,
arsenic and boron-doped poly,

00:25:05.380 --> 00:25:10.510 align:middle line:84%
they sort of flatten out
here at a certain resistivity

00:25:10.510 --> 00:25:16.185 align:middle line:84%
and a couple of hundred
micron centimeter,

00:25:16.185 --> 00:25:17.060 align:middle line:90%
or a couple thousand.

00:25:17.060 --> 00:25:17.560 align:middle line:90%
I'm sorry.

00:25:17.560 --> 00:25:21.020 align:middle line:84%
So this is around 2,000 micron
centimeter, which is still

00:25:21.020 --> 00:25:22.250 align:middle line:90%
pretty high resistivity.

00:25:22.250 --> 00:25:25.250 align:middle line:84%
If you use phosphorous,
you're a little better shape.

00:25:25.250 --> 00:25:28.010 align:middle line:84%
You can continue getting
the resistive down as you--

00:25:28.010 --> 00:25:30.860 align:middle line:84%
and it plateaus somewhere
above 5 10 to the 20.

00:25:30.860 --> 00:25:34.950 align:middle line:84%
It plateaus around 400
microohm centimeter.

00:25:34.950 --> 00:25:37.490 align:middle line:84%
So if you need to get
the lowest resistivity,

00:25:37.490 --> 00:25:40.220 align:middle line:84%
phosphorus is a
good dopant to use.

00:25:40.220 --> 00:25:42.210 align:middle line:90%
And it activates pretty well.

00:25:42.210 --> 00:25:44.510 align:middle line:84%
So the conduction mechanism,
as you can imagine,

00:25:44.510 --> 00:25:46.700 align:middle line:84%
if you go through
Ted Kamen's book,

00:25:46.700 --> 00:25:50.150 align:middle line:84%
the conduction of current
in polycrystalline silicon

00:25:50.150 --> 00:25:52.550 align:middle line:84%
is going to be very different
from that in single crystal

00:25:52.550 --> 00:25:55.280 align:middle line:84%
because one thing you're going
through, if you go back, just

00:25:55.280 --> 00:25:57.470 align:middle line:84%
go back one slide,
you can imagine I've

00:25:57.470 --> 00:26:01.580 align:middle line:84%
got a current passing through
either this film or this film.

00:26:01.580 --> 00:26:03.200 align:middle line:84%
There are all these
grain boundaries

00:26:03.200 --> 00:26:06.350 align:middle line:84%
that the carriers
end up going through.

00:26:06.350 --> 00:26:09.380 align:middle line:84%
The grain boundaries are
regions of very imperfect

00:26:09.380 --> 00:26:12.380 align:middle line:90%
crystalline quality.

00:26:12.380 --> 00:26:14.690 align:middle line:84%
You can get scattering
off of grain boundaries.

00:26:14.690 --> 00:26:18.270 align:middle line:84%
The scattering rate can
depend on the amount of dopant

00:26:18.270 --> 00:26:19.870 align:middle line:84%
that segregated to
the grain boundary.

00:26:19.870 --> 00:26:22.463 align:middle line:84%
So there's a whole
lot of information

00:26:22.463 --> 00:26:23.880 align:middle line:84%
that you really
need to understand

00:26:23.880 --> 00:26:26.160 align:middle line:84%
if you want to understand
the resistivity

00:26:26.160 --> 00:26:28.895 align:middle line:84%
and diffusion of dopants
in polycrystalline silicon.

00:26:28.895 --> 00:26:30.270 align:middle line:84%
We don't have time
in this class,

00:26:30.270 --> 00:26:32.010 align:middle line:84%
but I just wanted
to make you aware.

00:26:32.010 --> 00:26:34.290 align:middle line:84%
And Ted Kamin's book
is a good reference.

00:26:34.290 --> 00:26:39.860 align:middle line:84%
He's got a couple of chapters
that topic if you're interested.

00:26:39.860 --> 00:26:42.350 align:middle line:84%
OK, so that's
polycrystalline silicon,

00:26:42.350 --> 00:26:46.310 align:middle line:84%
and again, it's commonly
deposited pretty much every fab

00:26:46.310 --> 00:26:50.270 align:middle line:90%
just by simple low-pressure CVD.

00:26:50.270 --> 00:26:54.590 align:middle line:84%
On slide 9 now, I want to
go on to plasma-enhanced CVD

00:26:54.590 --> 00:26:57.380 align:middle line:84%
and just show you some
examples of those reactors

00:26:57.380 --> 00:26:58.190 align:middle line:90%
and how it works.

00:26:58.190 --> 00:27:00.620 align:middle line:84%
And again, the
acronym here is PECVD.

00:27:00.620 --> 00:27:04.245 align:middle line:84%
The idea, why do I
want to use a plasma?

00:27:04.245 --> 00:27:05.620 align:middle line:84%
Why would I want
to use a plasma?

00:27:05.620 --> 00:27:10.740 align:middle line:84%
Well, we want to enter-- we
want to give to the system

00:27:10.740 --> 00:27:13.230 align:middle line:84%
some kind of nonthermal
energy, which

00:27:13.230 --> 00:27:16.390 align:middle line:84%
is the plasma energy in
order to enhance the process.

00:27:16.390 --> 00:27:19.780 align:middle line:84%
So it will go faster
at lower temperatures.

00:27:19.780 --> 00:27:23.080 align:middle line:84%
So we get enhanced DEP
rate at low temperatures.

00:27:23.080 --> 00:27:26.790 align:middle line:84%
And this is a typical reactor,
if you want a canonical plasma--

00:27:26.790 --> 00:27:29.700 align:middle line:90%
a simple plasma reactor.

00:27:29.700 --> 00:27:31.510 align:middle line:84%
Actually, it's got
an RF input here.

00:27:31.510 --> 00:27:33.335 align:middle line:84%
So there are two
electrodes, one at the top

00:27:33.335 --> 00:27:34.710 align:middle line:90%
and one at the bottom.

00:27:34.710 --> 00:27:38.010 align:middle line:84%
The wafers sit on one
of the electrodes.

00:27:38.010 --> 00:27:40.410 align:middle line:84%
There is a plasma
here in between,

00:27:40.410 --> 00:27:45.750 align:middle line:84%
and this plasma consists of
electrons, ionized molecules.

00:27:45.750 --> 00:27:49.110 align:middle line:84%
They'll have neutral
species, neutral molecules,

00:27:49.110 --> 00:27:54.450 align:middle line:84%
neutral and ionized fragments
of broken up molecules,

00:27:54.450 --> 00:27:56.350 align:middle line:84%
excited molecules
and free radicals.

00:27:56.350 --> 00:27:58.890 align:middle line:84%
So there's a lot of things
present in the plasma that

00:27:58.890 --> 00:28:01.430 align:middle line:84%
are not there if I'm
just flowing silane.

00:28:01.430 --> 00:28:03.420 align:middle line:84%
If I'm flowing saline
and the plasma is off,

00:28:03.420 --> 00:28:04.720 align:middle line:90%
what do I have in the reactor?

00:28:04.720 --> 00:28:06.610 align:middle line:90%
I have silane, OK?

00:28:06.610 --> 00:28:09.140 align:middle line:84%
But if I'm flowing silane
and the plasma is on,

00:28:09.140 --> 00:28:11.380 align:middle line:84%
I can break up
this molecule into

00:28:11.380 --> 00:28:14.530 align:middle line:84%
all different
subcomponents, some of which

00:28:14.530 --> 00:28:16.630 align:middle line:90%
are highly reactive.

00:28:16.630 --> 00:28:18.730 align:middle line:84%
And therefore, the deposition
rate at the surface

00:28:18.730 --> 00:28:23.270 align:middle line:84%
will be dramatically impacted
by the presence of this plasma.

00:28:23.270 --> 00:28:26.950 align:middle line:84%
So here's sort of a
canonical plasma system,

00:28:26.950 --> 00:28:29.140 align:middle line:84%
and there is a heater here
that would typically--

00:28:29.140 --> 00:28:31.540 align:middle line:84%
because you need to do this
at a finite temperature

00:28:31.540 --> 00:28:34.370 align:middle line:90%
that would heat the wafers.

00:28:34.370 --> 00:28:36.215 align:middle line:84%
OK, so free radicals
I mentioned,

00:28:36.215 --> 00:28:40.390 align:middle line:84%
if you go on to slide 10,
they're really critical.

00:28:40.390 --> 00:28:44.950 align:middle line:84%
Free radicals are
electrically-neutral species

00:28:44.950 --> 00:28:47.680 align:middle line:90%
that have incomplete bonding.

00:28:47.680 --> 00:28:50.957 align:middle line:84%
They're not naturally found
in nature in this free state.

00:28:50.957 --> 00:28:52.790 align:middle line:84%
They're created because
they're in a plasma,

00:28:52.790 --> 00:28:56.710 align:middle line:84%
and you have energy stripping
off atoms from these molecules.

00:28:56.710 --> 00:29:00.110 align:middle line:84%
And therefore, they
are extremely reactive.

00:29:00.110 --> 00:29:05.590 align:middle line:84%
And so the deposition rate
can be dramatically enhanced.

00:29:05.590 --> 00:29:09.490 align:middle line:84%
So for example, here's an
example of a free radical, SiO.

00:29:09.490 --> 00:29:11.800 align:middle line:84%
Typically, to be
electrically neutral

00:29:11.800 --> 00:29:16.960 align:middle line:84%
this would be SiO2 or
SiH3 instead of SiH4.

00:29:16.960 --> 00:29:21.130 align:middle line:84%
So you have an extra unsatisfied
bond here on the silicon.

00:29:21.130 --> 00:29:23.410 align:middle line:84%
So it's going to
be very reactive.

00:29:23.410 --> 00:29:25.870 align:middle line:84%
Fluorine, in and of
itself, typically, fluorine

00:29:25.870 --> 00:29:26.830 align:middle line:90%
is present as F2.

00:29:26.830 --> 00:29:28.660 align:middle line:84%
But you can break
it up with a plasma

00:29:28.660 --> 00:29:32.380 align:middle line:84%
to form a lot of free radical
just free flowing, which

00:29:32.380 --> 00:29:34.940 align:middle line:90%
is very reactive.

00:29:34.940 --> 00:29:37.840 align:middle line:84%
So the net result from
this breaking up--

00:29:37.840 --> 00:29:41.620 align:middle line:84%
this fragmentation, the free
radicals and the ion bombardment

00:29:41.620 --> 00:29:43.360 align:middle line:84%
is that the surface
processes occur

00:29:43.360 --> 00:29:45.110 align:middle line:90%
at much lower temperatures.

00:29:45.110 --> 00:29:49.570 align:middle line:84%
So for dielectrics, you
can do PECVD typically

00:29:49.570 --> 00:29:53.633 align:middle line:84%
between 200 and 350 and get
very high deposition rates.

00:29:53.633 --> 00:29:55.300 align:middle line:84%
This is particularly
important if you're

00:29:55.300 --> 00:29:56.930 align:middle line:90%
doing a backend process.

00:29:56.930 --> 00:29:59.320 align:middle line:84%
So backend meaning you have
some metal on the wafer.

00:29:59.320 --> 00:30:01.900 align:middle line:84%
You can't take it
above 350, for example.

00:30:01.900 --> 00:30:05.615 align:middle line:84%
Well, if you want to deposit
LTO, you have to go to 400

00:30:05.615 --> 00:30:07.240 align:middle line:84%
to get any kind of
reasonable DEP rate.

00:30:07.240 --> 00:30:10.630 align:middle line:84%
It's going to be difficult. So
people can use, in that case,

00:30:10.630 --> 00:30:16.450 align:middle line:84%
can use plasma-enhanced CVD to
get the DEP rate up even if you

00:30:16.450 --> 00:30:17.900 align:middle line:90%
can't use high temperatures.

00:30:17.900 --> 00:30:19.510 align:middle line:84%
So that's a very
common application

00:30:19.510 --> 00:30:23.060 align:middle line:90%
of PECVDs in the back end.

00:30:23.060 --> 00:30:26.390 align:middle line:84%
If we go to slide 11, actually,
this is a picture of--

00:30:26.390 --> 00:30:28.910 align:middle line:84%
an example of a PECVD
deposition tool.

00:30:28.910 --> 00:30:31.820 align:middle line:84%
There's one here in the
microsystems technology

00:30:31.820 --> 00:30:35.510 align:middle line:90%
lab in building 39 here at MIT.

00:30:35.510 --> 00:30:37.250 align:middle line:84%
It's made by a company
called Novellus,

00:30:37.250 --> 00:30:38.990 align:middle line:90%
and it's called the Concept One.

00:30:38.990 --> 00:30:43.898 align:middle line:84%
And on the bottom of the
slide, I put down the URL

00:30:43.898 --> 00:30:45.440 align:middle line:84%
where you can go
get more information

00:30:45.440 --> 00:30:49.800 align:middle line:84%
about that particular piece
of equipment and how it works.

00:30:49.800 --> 00:30:52.190 align:middle line:84%
This is a photograph
of it on the left,

00:30:52.190 --> 00:30:55.245 align:middle line:84%
and it's set up right now
processing 6-inch wafers.

00:30:55.245 --> 00:30:56.870 align:middle line:84%
Look at the interesting
thing about it.

00:30:56.870 --> 00:30:59.770 align:middle line:90%
Look at the DEP rate for oxide.

00:30:59.770 --> 00:31:04.000 align:middle line:84%
At low temperature, 350,
300, it can put oxide down

00:31:04.000 --> 00:31:05.380 align:middle line:90%
at a micron per minute.

00:31:05.380 --> 00:31:07.772 align:middle line:84%
That's an absolutely
phenomenal growth

00:31:07.772 --> 00:31:08.980 align:middle line:90%
rate when you think about it.

00:31:08.980 --> 00:31:10.771 align:middle line:90%
Yeah, question.

00:31:10.771 --> 00:31:13.600 align:middle line:90%
AUDIENCE: [INAUDIBLE].

00:31:13.600 --> 00:31:16.947 align:middle line:84%
JUDY HOYT: Well, if you
need only a couple thousand

00:31:16.947 --> 00:31:18.530 align:middle line:84%
angstroms, you don't
want to use that.

00:31:18.530 --> 00:31:20.500 align:middle line:84%
But you can slow down
the DEP rate as well.

00:31:20.500 --> 00:31:24.700 align:middle line:84%
But the kind of people who will
be using it at this DEP rate

00:31:24.700 --> 00:31:27.050 align:middle line:84%
might be somebody who wants
to put down 10 microns.

00:31:27.050 --> 00:31:30.550 align:middle line:84%
Maybe they're making a MEMS
device, so they need 10 microns.

00:31:30.550 --> 00:31:32.227 align:middle line:84%
To do that by any
thermal technique,

00:31:32.227 --> 00:31:34.060 align:middle line:84%
you'd be there running
the reactor for days.

00:31:34.060 --> 00:31:35.668 align:middle line:84%
And you'd be going
through cylinder

00:31:35.668 --> 00:31:36.710 align:middle line:90%
after cylinder of silane.

00:31:36.710 --> 00:31:39.310 align:middle line:84%
And it would be
totally ridiculous.

00:31:39.310 --> 00:31:42.830 align:middle line:84%
So for people who need the thick
films, this is the way to go.

00:31:42.830 --> 00:31:44.350 align:middle line:84%
You can back off
on the DEP rate.

00:31:44.350 --> 00:31:45.620 align:middle line:90%
This is the highest DEP rate.

00:31:45.620 --> 00:31:49.600 align:middle line:84%
You can go slower than
that, and people do do that.

00:31:49.600 --> 00:31:50.920 align:middle line:90%
It does more than oxide.

00:31:50.920 --> 00:31:56.290 align:middle line:84%
It can deposit nitride,
oxynitride, and other films.

00:31:56.290 --> 00:31:59.320 align:middle line:90%
It's an RF plasma.

00:31:59.320 --> 00:32:00.680 align:middle line:90%
It has an interesting thing.

00:32:00.680 --> 00:32:03.550 align:middle line:84%
It has a multiple-station
processing sequence.

00:32:03.550 --> 00:32:07.810 align:middle line:84%
It cycles each wafer through
different deposition chambers

00:32:07.810 --> 00:32:10.900 align:middle line:84%
or stations to get an
averaging effect so

00:32:10.900 --> 00:32:12.640 align:middle line:90%
that you get better uniformity.

00:32:12.640 --> 00:32:14.990 align:middle line:84%
In any given tool,
you often find,

00:32:14.990 --> 00:32:18.140 align:middle line:84%
if it has multiple stations,
say, it has five slots,

00:32:18.140 --> 00:32:21.050 align:middle line:84%
slot one and slot five never
have exactly the same DEP rate,

00:32:21.050 --> 00:32:22.282 align:middle line:90%
and it's always a problem.

00:32:22.282 --> 00:32:23.240 align:middle line:90%
So you put five wafers.

00:32:23.240 --> 00:32:26.160 align:middle line:84%
In wafer 1 and 5
come out differently.

00:32:26.160 --> 00:32:29.630 align:middle line:84%
This is a very brute force
obvious way to do it.

00:32:29.630 --> 00:32:32.040 align:middle line:84%
But what they do is
instead you take one wafer,

00:32:32.040 --> 00:32:34.830 align:middle line:84%
and you cycle it
through all five slots.

00:32:34.830 --> 00:32:37.510 align:middle line:84%
And so one wafer sees a
little bit of all five

00:32:37.510 --> 00:32:39.410 align:middle line:84%
and kind of averages
out the nonuniformity.

00:32:39.410 --> 00:32:43.830 align:middle line:84%
Now, with a robotic control,
you can do that kind of thing.

00:32:43.830 --> 00:32:47.030 align:middle line:84%
So anyway, this is the
Concept One, typically used

00:32:47.030 --> 00:32:48.260 align:middle line:90%
more for backend processing.

00:32:48.260 --> 00:32:52.690 align:middle line:84%
You don't see too many people
using this in the frontend.

00:32:52.690 --> 00:32:53.950 align:middle line:90%
And why is that?

00:32:53.950 --> 00:32:55.210 align:middle line:90%
Why is that?

00:32:55.210 --> 00:32:59.380 align:middle line:84%
Well, backend has to use
it because typically you

00:32:59.380 --> 00:33:00.590 align:middle line:90%
need very low temperatures.

00:33:00.590 --> 00:33:04.030 align:middle line:84%
But if you go to slide
12, the characteristics

00:33:04.030 --> 00:33:06.820 align:middle line:84%
of plasma-enhanced
CVD-deposited films,

00:33:06.820 --> 00:33:08.980 align:middle line:84%
like oxide or
silicon nitride, they

00:33:08.980 --> 00:33:10.930 align:middle line:84%
can be quite
different from those

00:33:10.930 --> 00:33:14.050 align:middle line:84%
that are deposited at higher
temperatures by LPCVD.

00:33:14.050 --> 00:33:16.240 align:middle line:84%
For example, very
different stress,

00:33:16.240 --> 00:33:20.560 align:middle line:84%
very different amounts of
stress in PECVD and LPCVD films.

00:33:20.560 --> 00:33:24.030 align:middle line:84%
Hydrogen content, in
particular-- make a note--

00:33:24.030 --> 00:33:29.110 align:middle line:84%
PECVD films tend to be
loaded with hydrogen, a lot.

00:33:29.110 --> 00:33:32.207 align:middle line:84%
Could be like 10%
hydrogen. They're

00:33:32.207 --> 00:33:33.790 align:middle line:84%
just stuffed with
hydrogen. And that's

00:33:33.790 --> 00:33:38.250 align:middle line:84%
because a lot of these
precursors, if you go back,

00:33:38.250 --> 00:33:42.420 align:middle line:84%
look at some of the precursors
you might be using, silane.

00:33:42.420 --> 00:33:45.510 align:middle line:84%
Well, a lot of those hydrogens
get ripped off during the plasma

00:33:45.510 --> 00:33:47.657 align:middle line:84%
process, and you're
growing so fast

00:33:47.657 --> 00:33:48.990 align:middle line:90%
they can get buried in the film.

00:33:48.990 --> 00:33:53.310 align:middle line:84%
So hydrogen incorporation,
just by stuffing it in the film

00:33:53.310 --> 00:33:56.250 align:middle line:84%
is kind of common in any
low-temperature plasma process.

00:33:56.250 --> 00:33:57.750 align:middle line:84%
Also, the temperature
is low enough,

00:33:57.750 --> 00:33:59.710 align:middle line:84%
hydrogen gets in the
film and it just sticks.

00:33:59.710 --> 00:34:00.780 align:middle line:90%
It doesn't evolve.

00:34:00.780 --> 00:34:02.675 align:middle line:84%
At higher temperatures,
like LPCVD,

00:34:02.675 --> 00:34:04.800 align:middle line:84%
the sticking coefficient
of hydrogen on the surface

00:34:04.800 --> 00:34:05.500 align:middle line:90%
is very low.

00:34:05.500 --> 00:34:07.880 align:middle line:84%
So you don't get so much
hydrogen. Hydrogen would

00:34:07.880 --> 00:34:09.989 align:middle line:84%
be less than a percent,
maybe half a percent

00:34:09.989 --> 00:34:14.370 align:middle line:84%
or less in an LPCVD film,
oxide film or nitride film.

00:34:14.370 --> 00:34:18.030 align:middle line:84%
Whereas, in a plasma-enhanced
film it could be 10%,

00:34:18.030 --> 00:34:22.340 align:middle line:84%
have a dramatic effect
on the properties.

00:34:22.340 --> 00:34:24.260 align:middle line:84%
And the stoichiometry
of the film,

00:34:24.260 --> 00:34:26.179 align:middle line:90%
it will not necessarily be--

00:34:26.179 --> 00:34:28.100 align:middle line:84%
LTO is not necessarily
exactly SiO2.

00:34:28.100 --> 00:34:29.600 align:middle line:90%
It could be SiOx.

00:34:29.600 --> 00:34:32.103 align:middle line:84%
x is slightly different
from 2, again,

00:34:32.103 --> 00:34:33.770 align:middle line:84%
because you're not
growing it thermally.

00:34:33.770 --> 00:34:36.820 align:middle line:90%
You're depositing it.

00:34:36.820 --> 00:34:40.239 align:middle line:84%
So these differences
between PECVD and LPCVD

00:34:40.239 --> 00:34:42.550 align:middle line:84%
can affect properties
like the film adhesion,

00:34:42.550 --> 00:34:43.960 align:middle line:90%
the presence of pinholes.

00:34:43.960 --> 00:34:47.320 align:middle line:84%
Plasma-enhanced films tend to
have a little more tendency

00:34:47.320 --> 00:34:50.050 align:middle line:84%
to have pinholes because,
again, as was mentioned,

00:34:50.050 --> 00:34:52.449 align:middle line:90%
they're going down really fast.

00:34:52.449 --> 00:34:55.030 align:middle line:84%
Surface roughness
can be different.

00:34:55.030 --> 00:34:58.125 align:middle line:84%
A very important thing is
the dielectric constant.

00:34:58.125 --> 00:35:00.250 align:middle line:84%
Again, because the presence
of different impurities

00:35:00.250 --> 00:35:02.560 align:middle line:84%
will be quite
different for a PECVD.

00:35:02.560 --> 00:35:04.930 align:middle line:84%
So the optical property--
the index of refraction

00:35:04.930 --> 00:35:07.600 align:middle line:84%
can be dramatically
different because

00:35:07.600 --> 00:35:12.700 align:middle line:84%
of stoichiometric differences
or because of hydrogen. Hydrogen

00:35:12.700 --> 00:35:16.600 align:middle line:84%
can induce vibrational modes,
which can absorb light.

00:35:16.600 --> 00:35:19.810 align:middle line:84%
So dielectrics put
down by PECVD can

00:35:19.810 --> 00:35:23.050 align:middle line:84%
have much different light
absorption characteristics.

00:35:23.050 --> 00:35:26.140 align:middle line:84%
And finally, the important
thing is etch rate

00:35:26.140 --> 00:35:28.660 align:middle line:84%
the etch rate of a
PECVD-deposited film

00:35:28.660 --> 00:35:31.485 align:middle line:84%
will be quite different from
that of an LPCVD film, which

00:35:31.485 --> 00:35:32.860 align:middle line:84%
will be quite
different from that

00:35:32.860 --> 00:35:34.110 align:middle line:90%
of a thermally-deposited film.

00:35:34.110 --> 00:35:35.810 align:middle line:84%
So depending on how
you put it down,

00:35:35.810 --> 00:35:39.590 align:middle line:84%
you need to know what the
etch rate of oxide is in Hf

00:35:39.590 --> 00:35:43.600 align:middle line:84%
or whatever you need
to test for that.

00:35:43.600 --> 00:35:46.870 align:middle line:84%
OK, so that's sort
of what I wanted

00:35:46.870 --> 00:35:50.260 align:middle line:84%
to say at this point about
chemical vapor deposition.

00:35:50.260 --> 00:35:53.950 align:middle line:84%
If we go on to slide
13, I want to move on

00:35:53.950 --> 00:35:58.510 align:middle line:84%
to another topic, which is
called physical vapor deposition

00:35:58.510 --> 00:36:00.840 align:middle line:90%
that's discussed in your text.

00:36:00.840 --> 00:36:02.990 align:middle line:84%
As the name implies,
it's pretty obvious,

00:36:02.990 --> 00:36:05.310 align:middle line:90%
PVD uses physical processes.

00:36:05.310 --> 00:36:12.090 align:middle line:84%
It's not just chemistry to
deposit films in the gas phase

00:36:12.090 --> 00:36:14.070 align:middle line:90%
and to get them onto the wafer.

00:36:14.070 --> 00:36:17.640 align:middle line:84%
The most common and the most
classic physical process,

00:36:17.640 --> 00:36:19.830 align:middle line:84%
and maybe some of you
are familiar with this,

00:36:19.830 --> 00:36:21.790 align:middle line:90%
is thermal evaporation.

00:36:21.790 --> 00:36:23.778 align:middle line:84%
This is pretty much
totally physical process.

00:36:23.778 --> 00:36:25.320 align:middle line:84%
There's not a whole
lot of chemistry.

00:36:25.320 --> 00:36:29.490 align:middle line:84%
You're not flowing in gases
or doing any chemistry.

00:36:29.490 --> 00:36:34.950 align:middle line:84%
Here's an example of a bell
jar, a large vacuum chamber.

00:36:34.950 --> 00:36:36.570 align:middle line:90%
You heat the source material.

00:36:36.570 --> 00:36:40.260 align:middle line:84%
There's a source material
here on a heater that is then

00:36:40.260 --> 00:36:42.090 align:middle line:90%
made molten, so it's liquefied.

00:36:42.090 --> 00:36:44.460 align:middle line:90%
And it literally evaporates off.

00:36:44.460 --> 00:36:45.960 align:middle line:90%
It has a finite vapor pressure.

00:36:45.960 --> 00:36:47.700 align:middle line:90%
It evaporates into the vacuum.

00:36:47.700 --> 00:36:51.130 align:middle line:84%
The vacuum pressure is
low enough, less than 10

00:36:51.130 --> 00:36:54.060 align:middle line:84%
to the minus 5 torr so that the
mean-free path is quite long.

00:36:54.060 --> 00:36:57.630 align:middle line:84%
So it literally just is like a
line-of-sight spraying paint,

00:36:57.630 --> 00:37:02.590 align:middle line:84%
if you will, where the
paint is some atomic species

00:37:02.590 --> 00:37:05.940 align:middle line:84%
onto the surface
of these wafers.

00:37:05.940 --> 00:37:09.480 align:middle line:84%
And so this is a very
common physical process.

00:37:09.480 --> 00:37:15.520 align:middle line:84%
Not a whole lot of chemistry
involved in thermal evaporation.

00:37:15.520 --> 00:37:18.765 align:middle line:84%
So what for thin-film
evaporation, what

00:37:18.765 --> 00:37:19.890 align:middle line:90%
are some of the properties?

00:37:19.890 --> 00:37:22.920 align:middle line:84%
Well, it's mostly what we
call line-of-sight deposition

00:37:22.920 --> 00:37:24.250 align:middle line:90%
because the pressure is low.

00:37:24.250 --> 00:37:27.282 align:middle line:84%
So there's not a whole
lot of collisions.

00:37:27.282 --> 00:37:28.740 align:middle line:84%
Let's say I'm
evaporating aluminum.

00:37:28.740 --> 00:37:32.910 align:middle line:84%
As this aluminum comes
off, it has a certain flux

00:37:32.910 --> 00:37:34.320 align:middle line:90%
in all directions.

00:37:34.320 --> 00:37:37.290 align:middle line:84%
And pretty much,
the aluminum atoms

00:37:37.290 --> 00:37:40.643 align:middle line:84%
find their way straight to the
wafer, depending, of course,

00:37:40.643 --> 00:37:41.310 align:middle line:90%
on the pressure.

00:37:41.310 --> 00:37:42.768 align:middle line:84%
If the pressure is
low enough, they

00:37:42.768 --> 00:37:46.630 align:middle line:84%
can get straight to the wafer
with very few collisions.

00:37:46.630 --> 00:37:48.730 align:middle line:84%
The DEP rate, the
deposition rate

00:37:48.730 --> 00:37:51.280 align:middle line:84%
is really pretty much
determined by the emitted flux

00:37:51.280 --> 00:37:54.320 align:middle line:90%
and the geometry of the target.

00:37:54.320 --> 00:37:56.770 align:middle line:84%
So it's much less
complicated in some ways

00:37:56.770 --> 00:38:00.010 align:middle line:84%
to calculate or to model
it than it is in CVD.

00:38:00.010 --> 00:38:02.320 align:middle line:84%
In CVD, the DEP rate--
well, we had that model

00:38:02.320 --> 00:38:03.580 align:middle line:90%
as a function of temperature.

00:38:03.580 --> 00:38:07.510 align:middle line:84%
But it's very hard to get
an absolute DEP rate model.

00:38:07.510 --> 00:38:09.250 align:middle line:84%
You always have to
do fitting in CVD.

00:38:09.250 --> 00:38:14.940 align:middle line:84%
This physical deposition
is quite a bit simpler.

00:38:14.940 --> 00:38:16.800 align:middle line:84%
This evaporation
source, what is it?

00:38:16.800 --> 00:38:22.230 align:middle line:84%
Well, usually it's a little cup
called a crucible that's heated,

00:38:22.230 --> 00:38:25.440 align:middle line:84%
that holds the hot
the molten liquid.

00:38:25.440 --> 00:38:26.940 align:middle line:84%
And there's two
ways of modeling it.

00:38:26.940 --> 00:38:29.418 align:middle line:84%
Sometimes, if it's small enough,
depending on the geometry,

00:38:29.418 --> 00:38:31.710 align:middle line:84%
it can be modeled as a point
source, just like you have

00:38:31.710 --> 00:38:35.100 align:middle line:84%
a point in space that's
emitting aluminum atoms

00:38:35.100 --> 00:38:38.190 align:middle line:84%
or whatever you're trying to
evaporate in all directions.

00:38:38.190 --> 00:38:41.243 align:middle line:84%
Sometimes, the cup
is large enough,

00:38:41.243 --> 00:38:42.660 align:middle line:84%
then you have to
actually model it

00:38:42.660 --> 00:38:46.980 align:middle line:84%
as a finite source, a
small-area surface source.

00:38:46.980 --> 00:38:49.440 align:middle line:84%
This is typically more
applicable to evaporation

00:38:49.440 --> 00:38:51.180 align:middle line:90%
systems.

00:38:51.180 --> 00:38:55.170 align:middle line:84%
And I should mention,
the heater here

00:38:55.170 --> 00:38:57.888 align:middle line:84%
is just shown as this
little box underneath it.

00:38:57.888 --> 00:38:59.430 align:middle line:84%
There are different
types of heaters.

00:38:59.430 --> 00:39:01.800 align:middle line:84%
One is a very, very
simple resistor.

00:39:01.800 --> 00:39:04.890 align:middle line:84%
It's just a piece of wire,
of tungsten wire that's

00:39:04.890 --> 00:39:07.680 align:middle line:84%
wrapped up into a filament like
you would have in a light bulb.

00:39:07.680 --> 00:39:09.390 align:middle line:84%
And you pass a current
through this wire,

00:39:09.390 --> 00:39:11.220 align:middle line:90%
and it gets really hot.

00:39:11.220 --> 00:39:14.050 align:middle line:84%
And that will heat the aluminum
or whatever it is you're

00:39:14.050 --> 00:39:16.470 align:middle line:90%
trying to evaporate.

00:39:16.470 --> 00:39:18.870 align:middle line:84%
You can only get so hot with
resistive heaters, though.

00:39:18.870 --> 00:39:21.133 align:middle line:84%
So there's another
way of heating up

00:39:21.133 --> 00:39:22.800 align:middle line:84%
the material in the
crucible, and that's

00:39:22.800 --> 00:39:25.860 align:middle line:84%
to take an electron beam and
to shoot the electron beam

00:39:25.860 --> 00:39:31.230 align:middle line:84%
and to deposit energy by the
electron beam into this solid

00:39:31.230 --> 00:39:33.640 align:middle line:84%
here and liquefy the
aluminum or whatever.

00:39:33.640 --> 00:39:35.940 align:middle line:84%
So that's called e-beam
evaporation, or electron beam

00:39:35.940 --> 00:39:36.660 align:middle line:90%
evaporation.

00:39:36.660 --> 00:39:38.920 align:middle line:84%
Two different methods of
creating-- either case,

00:39:38.920 --> 00:39:41.580 align:middle line:84%
you're creating molten
material that then flashes

00:39:41.580 --> 00:39:44.940 align:middle line:90%
off and creates an atomic flux.

00:39:44.940 --> 00:39:48.540 align:middle line:84%
And that flux hits the surface
of the wafer and is deposited.

00:39:48.540 --> 00:39:52.050 align:middle line:90%


00:39:52.050 --> 00:39:55.260 align:middle line:84%
So if we go on to
slide 15, this is

00:39:55.260 --> 00:39:58.090 align:middle line:84%
a picture I took directly
out of your text.

00:39:58.090 --> 00:40:00.900 align:middle line:84%
And if you sit down with
it and spend some time,

00:40:00.900 --> 00:40:03.630 align:middle line:84%
you'll realize this
is primarily, really,

00:40:03.630 --> 00:40:05.580 align:middle line:90%
just geometry.

00:40:05.580 --> 00:40:08.160 align:middle line:84%
So there are two cases,
case A on the left,

00:40:08.160 --> 00:40:09.060 align:middle line:90%
case B on the right.

00:40:09.060 --> 00:40:12.390 align:middle line:84%
Case A is for what we
call a point source,

00:40:12.390 --> 00:40:15.090 align:middle line:84%
and case B is for a
small planar surface

00:40:15.090 --> 00:40:17.773 align:middle line:90%
source of a finite extent.

00:40:17.773 --> 00:40:19.940 align:middle line:84%
So if we just look for a
minute at the point source,

00:40:19.940 --> 00:40:22.220 align:middle line:84%
this is where the
source is located.

00:40:22.220 --> 00:40:26.870 align:middle line:84%
Imagine it's some distance away,
h, some perpendicular distance.

00:40:26.870 --> 00:40:31.550 align:middle line:84%
H, there is a wafer holder
on which you can put wafers.

00:40:31.550 --> 00:40:34.910 align:middle line:84%
And let's say you have
your wafer out here

00:40:34.910 --> 00:40:37.820 align:middle line:84%
on this wafer holder
at a distance L

00:40:37.820 --> 00:40:40.170 align:middle line:90%
from this point from the center.

00:40:40.170 --> 00:40:42.270 align:middle line:90%
This makes a right triangle.

00:40:42.270 --> 00:40:48.920 align:middle line:84%
So the line H, L, and R three
together make a triangle.

00:40:48.920 --> 00:40:52.970 align:middle line:84%
For any of these deposition
processes what really counts

00:40:52.970 --> 00:40:55.890 align:middle line:90%
is the perpendicular flux.

00:40:55.890 --> 00:40:59.450 align:middle line:84%
So it'd be the flux
perpendicular to the surface.

00:40:59.450 --> 00:41:03.380 align:middle line:84%
So you need to usually project
this flux onto the surface,

00:41:03.380 --> 00:41:06.890 align:middle line:84%
and that's where you end
up with a cosine theta

00:41:06.890 --> 00:41:09.890 align:middle line:84%
kind of dependence of
the deposition rate.

00:41:09.890 --> 00:41:12.290 align:middle line:84%
So anyway, we have
this point source.

00:41:12.290 --> 00:41:18.570 align:middle line:84%
It has a certain flux that it's
evaporating, that it's emitting.

00:41:18.570 --> 00:41:20.670 align:middle line:84%
And that is the
rate of evaporation,

00:41:20.670 --> 00:41:25.110 align:middle line:84%
or evap, divided by the
solid angle, omega times

00:41:25.110 --> 00:41:27.280 align:middle line:84%
r squared, where
r is the distance.

00:41:27.280 --> 00:41:30.030 align:middle line:84%
So if I take my point source
and I just move it further away,

00:41:30.030 --> 00:41:34.440 align:middle line:84%
the flux at that surface goes
down like 1 over r squared.

00:41:34.440 --> 00:41:36.420 align:middle line:84%
So you can adjust
the evaporation rate

00:41:36.420 --> 00:41:39.480 align:middle line:84%
by taking the wafers and
moving them further or closer

00:41:39.480 --> 00:41:41.760 align:middle line:90%
to the point source.

00:41:41.760 --> 00:41:43.770 align:middle line:84%
You can adjust the
flux, I'm sorry,

00:41:43.770 --> 00:41:44.970 align:middle line:90%
with the 1 over r squared.

00:41:44.970 --> 00:41:49.920 align:middle line:84%
This omega is the solid angle
over which the source emits.

00:41:49.920 --> 00:41:56.350 align:middle line:84%
It's equal to 4 pi if it's
emitting in all directions.

00:41:56.350 --> 00:41:58.860 align:middle line:84%
And in this deposition
rate term here on the left

00:41:58.860 --> 00:42:02.158 align:middle line:84%
is this equation for the
velocity, the deposition rate.

00:42:02.158 --> 00:42:04.200 align:middle line:84%
n is the density of the
material being deposited.

00:42:04.200 --> 00:42:07.620 align:middle line:84%
So here's a very simple formula
to calculate the deposition

00:42:07.620 --> 00:42:08.730 align:middle line:90%
rate of your reactor.

00:42:08.730 --> 00:42:11.460 align:middle line:84%
It's the evaporation rate,
which you'll have to calculate--

00:42:11.460 --> 00:42:14.160 align:middle line:84%
it depends on the
temperature and all that--

00:42:14.160 --> 00:42:18.850 align:middle line:84%
divided by the solid angle times
the density over r squared.

00:42:18.850 --> 00:42:23.760 align:middle line:84%
And there's a cosine
theta, theta sub k here.

00:42:23.760 --> 00:42:28.180 align:middle line:84%
So theta k here is
this angle right here.

00:42:28.180 --> 00:42:30.900 align:middle line:84%
So as I move out,
if I take a wafer

00:42:30.900 --> 00:42:34.380 align:middle line:84%
and move it from right here
and I move it along this line,

00:42:34.380 --> 00:42:36.450 align:middle line:84%
the deposition rate is
going to go down according

00:42:36.450 --> 00:42:40.680 align:middle line:90%
to this cosine function.

00:42:40.680 --> 00:42:44.420 align:middle line:84%
A small planar surface source
is a slightly different.

00:42:44.420 --> 00:42:47.240 align:middle line:84%
There are two angles
involved here.

00:42:47.240 --> 00:42:51.370 align:middle line:84%
There is this angle
here, theta i.

00:42:51.370 --> 00:42:54.320 align:middle line:84%
That's the angle between the
perpendicular of the planar

00:42:54.320 --> 00:42:54.820 align:middle line:90%
source.

00:42:54.820 --> 00:42:56.620 align:middle line:84%
So this planar source
is like my hand.

00:42:56.620 --> 00:42:59.170 align:middle line:84%
It has some angle
that it's making,

00:42:59.170 --> 00:43:02.560 align:middle line:84%
theta i to the point
of evaporation.

00:43:02.560 --> 00:43:05.260 align:middle line:84%
And there's also
the cosine theta k.

00:43:05.260 --> 00:43:07.900 align:middle line:90%


00:43:07.900 --> 00:43:12.610 align:middle line:84%
So the key point is this outward
flux, FK, from a point source p

00:43:12.610 --> 00:43:15.790 align:middle line:84%
is independent of theta
i because theta i really

00:43:15.790 --> 00:43:18.050 align:middle line:90%
equals theta k in this case.

00:43:18.050 --> 00:43:20.620 align:middle line:84%
So it's independent
of-- it's emitting--

00:43:20.620 --> 00:43:22.690 align:middle line:84%
a point source emits
the same around a sphere

00:43:22.690 --> 00:43:24.522 align:middle line:90%
in all directions.

00:43:24.522 --> 00:43:26.640 align:middle line:84%
But the outward flux
from a small area source,

00:43:26.640 --> 00:43:31.600 align:middle line:84%
like from my hand, it
depends on some variable.

00:43:31.600 --> 00:43:33.990 align:middle line:84%
It depends in some
way cosine theta

00:43:33.990 --> 00:43:36.300 align:middle line:84%
i to the n, where
n is going to be

00:43:36.300 --> 00:43:37.935 align:middle line:90%
a variable you end up fitting.

00:43:37.935 --> 00:43:40.890 align:middle line:90%


00:43:40.890 --> 00:43:43.230 align:middle line:84%
Let's give-- I'll maybe
give you an example

00:43:43.230 --> 00:43:46.080 align:middle line:84%
to make that a little
bit clearer on slide 16.

00:43:46.080 --> 00:43:49.590 align:middle line:84%
This is a plot of
exactly that structure.

00:43:49.590 --> 00:43:52.290 align:middle line:84%
Here, I have a
substrate, and I'm

00:43:52.290 --> 00:43:58.590 align:middle line:84%
looking at the evaporation, the
evaporation rate or the flux--

00:43:58.590 --> 00:44:03.420 align:middle line:84%
yeah, the surface evaporation
rate as a function of l over h.

00:44:03.420 --> 00:44:05.580 align:middle line:84%
So again, l is the
distance that you go out

00:44:05.580 --> 00:44:09.000 align:middle line:84%
from being directly
under the source,

00:44:09.000 --> 00:44:11.340 align:middle line:84%
and h is the distance
of the substrate holder

00:44:11.340 --> 00:44:12.600 align:middle line:90%
from the source.

00:44:12.600 --> 00:44:16.570 align:middle line:84%
And this r, l, and h
makes this right triangle.

00:44:16.570 --> 00:44:18.298 align:middle line:84%
So as a function
of l over h, you

00:44:18.298 --> 00:44:20.340 align:middle line:84%
see the DEP rate can be
calculated just according

00:44:20.340 --> 00:44:22.300 align:middle line:90%
to these two equations.

00:44:22.300 --> 00:44:27.480 align:middle line:84%
So when l equals h here, you can
calculate the relative DEP rate

00:44:27.480 --> 00:44:31.800 align:middle line:84%
compared to the EP rate directly
perpendicular from the source.

00:44:31.800 --> 00:44:33.480 align:middle line:90%
It's down by about--

00:44:33.480 --> 00:44:37.267 align:middle line:84%
it's like 30% of what
it would be the DEP rate

00:44:37.267 --> 00:44:38.100 align:middle line:90%
right at this point.

00:44:38.100 --> 00:44:40.017 align:middle line:84%
So you get an idea of
what the uniformity will

00:44:40.017 --> 00:44:42.652 align:middle line:90%
be along this surface.

00:44:42.652 --> 00:44:43.860 align:middle line:90%
And there's different curves.

00:44:43.860 --> 00:44:46.560 align:middle line:84%
The dashed line here is
for the surface source,

00:44:46.560 --> 00:44:48.520 align:middle line:84%
and the point source
is the solid line.

00:44:48.520 --> 00:44:52.650 align:middle line:84%
So they have slightly different
dependence on those parameters.

00:44:52.650 --> 00:44:56.370 align:middle line:90%


00:44:56.370 --> 00:45:01.010 align:middle line:84%
So if we go on to slide
17, as we mentioned,

00:45:01.010 --> 00:45:03.380 align:middle line:84%
the outward flux from
a point source, p,

00:45:03.380 --> 00:45:05.960 align:middle line:90%
is independent of this theta i.

00:45:05.960 --> 00:45:07.790 align:middle line:84%
Whereas, from a
small area source,

00:45:07.790 --> 00:45:09.380 align:middle line:90%
it goes like cosine theta i.

00:45:09.380 --> 00:45:12.067 align:middle line:84%
And in fact, if
you look at this--

00:45:12.067 --> 00:45:14.150 align:middle line:84%
I think it becomes more
intuitive if you just look

00:45:14.150 --> 00:45:17.180 align:middle line:90%
at this diagram on slide 17.

00:45:17.180 --> 00:45:20.120 align:middle line:84%
Look at diagram A. I
have a point source right

00:45:20.120 --> 00:45:20.930 align:middle line:90%
at this point.

00:45:20.930 --> 00:45:23.990 align:middle line:84%
And I'm assuming that
source has uniform--

00:45:23.990 --> 00:45:25.110 align:middle line:90%
that it's isotropic.

00:45:25.110 --> 00:45:26.600 align:middle line:84%
It's the same in
all directions--

00:45:26.600 --> 00:45:28.080 align:middle line:90%
emission from a point source.

00:45:28.080 --> 00:45:31.550 align:middle line:84%
So each line, the
length of a line

00:45:31.550 --> 00:45:34.290 align:middle line:90%
is meant to represent the flux.

00:45:34.290 --> 00:45:36.570 align:middle line:84%
So the flux is the
same in all directions.

00:45:36.570 --> 00:45:40.040 align:middle line:84%
So this is a very spherically
uniform isotropic source.

00:45:40.040 --> 00:45:43.790 align:middle line:84%
That would be like
a point source.

00:45:43.790 --> 00:45:48.460 align:middle line:84%
If you look at
number B here, this

00:45:48.460 --> 00:45:52.570 align:middle line:84%
is what they call ideal cosine
emission from a small planar

00:45:52.570 --> 00:45:53.350 align:middle line:90%
surface source.

00:45:53.350 --> 00:45:55.720 align:middle line:84%
So imagine right here
at this point in space

00:45:55.720 --> 00:45:57.340 align:middle line:90%
I have a planar surface source.

00:45:57.340 --> 00:46:01.380 align:middle line:84%
The flux is largest
straight above because it's

00:46:01.380 --> 00:46:02.370 align:middle line:90%
the longest arrow.

00:46:02.370 --> 00:46:04.860 align:middle line:90%
And the flux then goes down.

00:46:04.860 --> 00:46:07.410 align:middle line:84%
As you go from here
to here, it goes down

00:46:07.410 --> 00:46:10.470 align:middle line:84%
like a cosine theta,
where n equals 1.

00:46:10.470 --> 00:46:13.600 align:middle line:90%
So the flux is going down.

00:46:13.600 --> 00:46:16.180 align:middle line:84%
And they're also, in
c, there are nonideal,

00:46:16.180 --> 00:46:19.510 align:middle line:84%
more anisotropic emission from
a different type of small planar

00:46:19.510 --> 00:46:20.080 align:middle line:90%
source.

00:46:20.080 --> 00:46:21.880 align:middle line:84%
This is cosine theta
to the n, in general,

00:46:21.880 --> 00:46:24.633 align:middle line:90%
where n is some number.

00:46:24.633 --> 00:46:26.050 align:middle line:84%
And so you can see
what this means

00:46:26.050 --> 00:46:28.092 align:middle line:84%
is you're getting much
higher flux going straight

00:46:28.092 --> 00:46:29.690 align:middle line:84%
above the source
than you are going

00:46:29.690 --> 00:46:31.690 align:middle line:84%
as you make an angle with
respect to the source.

00:46:31.690 --> 00:46:35.200 align:middle line:84%
So it really depends on
how the source is set up.

00:46:35.200 --> 00:46:37.878 align:middle line:90%
Why do we care about this?

00:46:37.878 --> 00:46:40.170 align:middle line:84%
Well, we care because,
depending on the type of source,

00:46:40.170 --> 00:46:42.030 align:middle line:84%
we have to figure
out how to place

00:46:42.030 --> 00:46:44.460 align:middle line:84%
the wafers in the evaporator
so you get the most

00:46:44.460 --> 00:46:46.620 align:middle line:84%
uniform thickness
across any given wafer

00:46:46.620 --> 00:46:47.910 align:middle line:90%
or from wafer to wafer.

00:46:47.910 --> 00:46:50.820 align:middle line:84%
So there are two
different places

00:46:50.820 --> 00:46:55.710 align:middle line:84%
you can place in
common-- in evaporators.

00:46:55.710 --> 00:46:58.770 align:middle line:84%
So if you have a point
source, something

00:46:58.770 --> 00:47:00.510 align:middle line:84%
that behaves like an
ideal point source,

00:47:00.510 --> 00:47:02.890 align:middle line:84%
you typically put it right
in the center of a sphere.

00:47:02.890 --> 00:47:06.150 align:middle line:84%
So you would put the evaporation
source of platinum or aluminum

00:47:06.150 --> 00:47:07.980 align:middle line:90%
right here in the center.

00:47:07.980 --> 00:47:10.110 align:middle line:84%
Then you get a uniform
flux in all directions,

00:47:10.110 --> 00:47:15.480 align:middle line:84%
and you put the wafers along the
circumference facing that point

00:47:15.480 --> 00:47:17.820 align:middle line:90%
source.

00:47:17.820 --> 00:47:20.940 align:middle line:90%
So use a spherical wafer holder.

00:47:20.940 --> 00:47:22.500 align:middle line:84%
If you have a small
surface source,

00:47:22.500 --> 00:47:24.840 align:middle line:84%
you usually put the source
on the inside of the sphere,

00:47:24.840 --> 00:47:26.310 align:middle line:90%
right here.

00:47:26.310 --> 00:47:30.330 align:middle line:84%
And you put the wafers, again,
on the surface of the sphere.

00:47:30.330 --> 00:47:32.803 align:middle line:84%
So putting it here
tends to compensate

00:47:32.803 --> 00:47:35.220 align:middle line:84%
for the cosine theta at the
end because look what happens.

00:47:35.220 --> 00:47:36.720 align:middle line:90%
This is my source right here.

00:47:36.720 --> 00:47:39.490 align:middle line:84%
I have the highest flux,
according to this diagram,

00:47:39.490 --> 00:47:41.490 align:middle line:84%
I have highest flux
straight in front of me.

00:47:41.490 --> 00:47:43.350 align:middle line:90%
That wafer is the furthest away.

00:47:43.350 --> 00:47:44.770 align:middle line:90%
So I have a high flux.

00:47:44.770 --> 00:47:46.500 align:middle line:90%
It's the furthest distance.

00:47:46.500 --> 00:47:48.793 align:middle line:84%
That 1 over r squared
dependence will

00:47:48.793 --> 00:47:50.460 align:middle line:84%
tend to compensate
for that higher flux.

00:47:50.460 --> 00:47:52.950 align:middle line:84%
And so you get the same
DEP rate on this wafer

00:47:52.950 --> 00:47:54.270 align:middle line:90%
as you do on this wafer.

00:47:54.270 --> 00:47:56.370 align:middle line:84%
This wafer has a
lower flux, right?

00:47:56.370 --> 00:47:58.650 align:middle line:90%
It's going down by cosine theta.

00:47:58.650 --> 00:48:00.390 align:middle line:84%
But on the other hand,
it's also closer.

00:48:00.390 --> 00:48:02.890 align:middle line:84%
So the 1 over r squared
dependence will cancel that out.

00:48:02.890 --> 00:48:04.440 align:middle line:84%
So this is typically
where you want

00:48:04.440 --> 00:48:11.010 align:middle line:84%
to put it for a surface
source in an evaporator.

00:48:11.010 --> 00:48:13.440 align:middle line:84%
OK, a little bit more on
evaporation, slide 18.

00:48:13.440 --> 00:48:14.790 align:middle line:90%
This is an interesting plot.

00:48:14.790 --> 00:48:18.420 align:middle line:84%
This shows the vapor
pressure in torr

00:48:18.420 --> 00:48:22.890 align:middle line:84%
as a function of temperature for
a number of different elements.

00:48:22.890 --> 00:48:27.630 align:middle line:84%
Remember, if I go back to my
flux equation or my deposition

00:48:27.630 --> 00:48:30.210 align:middle line:84%
rate, going back to
slide 15 for a minute,

00:48:30.210 --> 00:48:33.780 align:middle line:84%
the flux was directly
proportional to the evaporation

00:48:33.780 --> 00:48:37.908 align:middle line:84%
rate over something
times r squared.

00:48:37.908 --> 00:48:40.200 align:middle line:84%
So I need to know what the
evaporation rate is in order

00:48:40.200 --> 00:48:44.490 align:middle line:84%
to calculate the DEP
rate on the wafer.

00:48:44.490 --> 00:48:47.250 align:middle line:84%
So again, going back to
slide 18, this tells you,

00:48:47.250 --> 00:48:48.750 align:middle line:84%
here, I have a
formula here that you

00:48:48.750 --> 00:48:51.120 align:middle line:84%
can calculate the
evaporation rate here,

00:48:51.120 --> 00:48:54.750 align:middle line:84%
depending on this
vapor pressure, p sub e

00:48:54.750 --> 00:48:57.460 align:middle line:90%
at the evaporation temperature.

00:48:57.460 --> 00:49:00.810 align:middle line:84%
So the evaporation
rate is naturally

00:49:00.810 --> 00:49:05.370 align:middle line:84%
proportional to the vapor
pressure at the evaporation

00:49:05.370 --> 00:49:06.490 align:middle line:90%
temperature.

00:49:06.490 --> 00:49:08.615 align:middle line:84%
So what you can see is you
just need to-- depending

00:49:08.615 --> 00:49:10.698 align:middle line:84%
on the element, depending
on whether you're trying

00:49:10.698 --> 00:49:11.670 align:middle line:90%
to evaporate indium--

00:49:11.670 --> 00:49:14.070 align:middle line:84%
well, indium you can do that
at pretty low temperatures.

00:49:14.070 --> 00:49:15.330 align:middle line:90%
Look at its vapor pressure.

00:49:15.330 --> 00:49:19.140 align:middle line:84%
It skyrockets above
about 550 centigrade.

00:49:19.140 --> 00:49:21.600 align:middle line:84%
If you're trying to evaporate
some refractory metal,

00:49:21.600 --> 00:49:24.210 align:middle line:84%
for instance,
molybdenum or tungsten,

00:49:24.210 --> 00:49:26.280 align:middle line:84%
good luck with a
resistance heater.

00:49:26.280 --> 00:49:27.870 align:middle line:84%
You'd have to use
an electron beam.

00:49:27.870 --> 00:49:29.537 align:middle line:84%
You have to go to
very high temperatures

00:49:29.537 --> 00:49:33.100 align:middle line:84%
to get any kind of reasonable
vapor pressure here.

00:49:33.100 --> 00:49:36.240 align:middle line:84%
But just about-- as you can
design a heater, an electron

00:49:36.240 --> 00:49:38.535 align:middle line:84%
beam or a resistance heater,
then you can evaporate it.

00:49:38.535 --> 00:49:40.410 align:middle line:84%
That's the name of the
game with evaporation.

00:49:40.410 --> 00:49:43.090 align:middle line:84%
You can evaporate just
about any element.

00:49:43.090 --> 00:49:47.950 align:middle line:84%
So in a thin films lab, you
can do just about anything.

00:49:47.950 --> 00:49:49.600 align:middle line:84%
The DEP rate of some
elements is going

00:49:49.600 --> 00:49:53.980 align:middle line:84%
to be very slow because the
evaporation rate is low.

00:49:53.980 --> 00:49:56.470 align:middle line:90%
Its vapor pressure may be low.

00:49:56.470 --> 00:49:58.040 align:middle line:84%
One thing-- a good
point, though,

00:49:58.040 --> 00:50:00.730 align:middle line:84%
is it's very difficult to
evaporate alloys or compounds.

00:50:00.730 --> 00:50:05.410 align:middle line:84%
As you can see that, depending
on the material between aluminum

00:50:05.410 --> 00:50:08.050 align:middle line:84%
and nickel or chromium
and nickel or whatever,

00:50:08.050 --> 00:50:09.820 align:middle line:84%
at a given temperature,
their evaporation,

00:50:09.820 --> 00:50:12.640 align:middle line:84%
their vapor pressures vary
by orders of magnitude,

00:50:12.640 --> 00:50:13.760 align:middle line:90%
orders of magnitude.

00:50:13.760 --> 00:50:17.530 align:middle line:84%
And so if you had put in your
little crucible a little bit

00:50:17.530 --> 00:50:19.600 align:middle line:84%
of one element, a little
bit of another element,

00:50:19.600 --> 00:50:21.230 align:middle line:84%
they're going to come off
at very different rates.

00:50:21.230 --> 00:50:23.020 align:middle line:84%
So trying to evaporate
a compound is tricky.

00:50:23.020 --> 00:50:25.312 align:middle line:84%
You probably need two crucibles
with their temperatures

00:50:25.312 --> 00:50:27.040 align:middle line:84%
controlled electronically
very carefully.

00:50:27.040 --> 00:50:29.970 align:middle line:90%
So that gets a little tricky.

00:50:29.970 --> 00:50:32.370 align:middle line:84%
Probably the most
important reason

00:50:32.370 --> 00:50:36.720 align:middle line:84%
why evaporation is not used in
fabrication, in semiconductor

00:50:36.720 --> 00:50:41.130 align:middle line:84%
manufacturing anymore is this
DEP coverage is very poor.

00:50:41.130 --> 00:50:42.810 align:middle line:90%
It's pretty much line-of-sight.

00:50:42.810 --> 00:50:46.350 align:middle line:84%
So if you're trying to
fill a trench, for example,

00:50:46.350 --> 00:50:48.600 align:middle line:84%
in A here, and let's
say you uniformly

00:50:48.600 --> 00:50:52.350 align:middle line:84%
want to deposit the material
all along the trench, because

00:50:52.350 --> 00:50:55.157 align:middle line:84%
of shadowing effects, as this
aluminum or whatever comes down,

00:50:55.157 --> 00:50:57.240 align:middle line:84%
it's pretty much just going
to deposit right here.

00:50:57.240 --> 00:50:59.640 align:middle line:84%
It's not going to
hit the sidewalls.

00:50:59.640 --> 00:51:01.840 align:middle line:84%
So if you need this
conformal deposition,

00:51:01.840 --> 00:51:04.045 align:middle line:84%
you're not going to
be able to get it by--

00:51:04.045 --> 00:51:05.670 align:middle line:84%
you're going to need
to use sputtering.

00:51:05.670 --> 00:51:07.980 align:middle line:84%
You're not be able to
get it by evaporation.

00:51:07.980 --> 00:51:10.230 align:middle line:84%
There are other reasons
it's rarely used,

00:51:10.230 --> 00:51:14.910 align:middle line:84%
not just the line-of-sight,
but the evaporator itself

00:51:14.910 --> 00:51:17.168 align:middle line:90%
is very hot.

00:51:17.168 --> 00:51:19.210 align:middle line:84%
When you have a little
hot body, a hot metal body

00:51:19.210 --> 00:51:21.002 align:middle line:84%
like that, any impurities
on the metal body

00:51:21.002 --> 00:51:22.730 align:middle line:84%
can end up being
put onto your wafer.

00:51:22.730 --> 00:51:25.150 align:middle line:84%
So it's a little bit tricky
to control impurities.

00:51:25.150 --> 00:51:29.840 align:middle line:84%
And the electron beam itself,
when it strikes things,

00:51:29.840 --> 00:51:32.500 align:middle line:84%
remember, if you have a
high-energetic electron striking

00:51:32.500 --> 00:51:34.150 align:middle line:84%
something, you
can create x-rays.

00:51:34.150 --> 00:51:35.590 align:middle line:90%
You can create photons.

00:51:35.590 --> 00:51:37.430 align:middle line:84%
That's how x-rays
are actually created.

00:51:37.430 --> 00:51:43.060 align:middle line:84%
So there is an inadvertent
creation of energetic material,

00:51:43.060 --> 00:51:46.750 align:middle line:84%
energetic things, like x-rays,
which can then hit the wafer

00:51:46.750 --> 00:51:51.135 align:middle line:84%
and interact with the wafer,
potentially causing oxide damage

00:51:51.135 --> 00:51:52.010 align:middle line:90%
and things like that.

00:51:52.010 --> 00:51:57.040 align:middle line:84%
So evaporation is used in MEMS
or maybe in research these days.

00:51:57.040 --> 00:52:03.010 align:middle line:84%
But you don't find it too
much in CMOS manufacturing.

00:52:03.010 --> 00:52:06.790 align:middle line:84%
What you do find in MOS
manufacturing fabs today

00:52:06.790 --> 00:52:09.130 align:middle line:90%
is sputter deposition.

00:52:09.130 --> 00:52:11.200 align:middle line:84%
So we're going to
spend more time talking

00:52:11.200 --> 00:52:13.330 align:middle line:90%
about this in the PVD area.

00:52:13.330 --> 00:52:14.380 align:middle line:90%
What is sputter DEP?

00:52:14.380 --> 00:52:17.740 align:middle line:90%
Well, this uses a plasma.

00:52:17.740 --> 00:52:19.660 align:middle line:84%
It's different from
plasma-enhanced CVD.

00:52:19.660 --> 00:52:22.835 align:middle line:84%
So it's not so much
chemical process.

00:52:22.835 --> 00:52:24.460 align:middle line:84%
You use a plasma,
but this time, you're

00:52:24.460 --> 00:52:27.280 align:middle line:84%
physically using the
plasma to hit a target

00:52:27.280 --> 00:52:31.420 align:middle line:84%
and sputter off or dislodge
atoms, dislodge atoms.

00:52:31.420 --> 00:52:33.730 align:middle line:84%
And they will then find
their way onto the wafer

00:52:33.730 --> 00:52:36.030 align:middle line:90%
to form the film.

00:52:36.030 --> 00:52:38.190 align:middle line:84%
That's what sputtering
is all about.

00:52:38.190 --> 00:52:40.415 align:middle line:84%
Sputtering uses higher
pressures than evaporation.

00:52:40.415 --> 00:52:41.790 align:middle line:84%
Evaporation,
remember, I said you

00:52:41.790 --> 00:52:43.457 align:middle line:84%
need to have 10 to
the minus 5 at least,

00:52:43.457 --> 00:52:46.080 align:middle line:90%
probably 10 to the minus 6 torr.

00:52:46.080 --> 00:52:48.540 align:middle line:84%
That way, that you can
evaporate and just not

00:52:48.540 --> 00:52:51.720 align:middle line:84%
hit anything as that
atom goes to your wafer.

00:52:51.720 --> 00:52:53.220 align:middle line:84%
Higher pressures
here, we're talking

00:52:53.220 --> 00:52:55.680 align:middle line:90%
about 1 to 100 millitorr.

00:52:55.680 --> 00:53:00.060 align:middle line:84%
So that's 1 to 10 to the minus
3 torr, something in that range.

00:53:00.060 --> 00:53:02.850 align:middle line:84%
Sputtering is typically
better at depositing an alloy

00:53:02.850 --> 00:53:05.970 align:middle line:84%
because the sputter rates vary
a little bit with the material,

00:53:05.970 --> 00:53:08.800 align:middle line:84%
with the element,
but not so much--

00:53:08.800 --> 00:53:12.510 align:middle line:84%
this is an example on slide 19,
a very elementary DC sputter

00:53:12.510 --> 00:53:14.490 align:middle line:90%
deposition.

00:53:14.490 --> 00:53:17.550 align:middle line:84%
I have some sputtering gas
that I put in the inlet.

00:53:17.550 --> 00:53:19.710 align:middle line:90%
And argon is very commonly used.

00:53:19.710 --> 00:53:21.300 align:middle line:90%
And why do we use argon?

00:53:21.300 --> 00:53:22.740 align:middle line:90%
It's inert, right?

00:53:22.740 --> 00:53:23.890 align:middle line:90%
It's a noble gas.

00:53:23.890 --> 00:53:24.540 align:middle line:90%
It's big.

00:53:24.540 --> 00:53:25.140 align:middle line:90%
It's heavy.

00:53:25.140 --> 00:53:26.970 align:middle line:90%
It's fat.

00:53:26.970 --> 00:53:30.300 align:middle line:84%
Given enough kinetic energy,
it can sputter off something

00:53:30.300 --> 00:53:35.460 align:middle line:84%
off your target, your electrode,
whatever the materials

00:53:35.460 --> 00:53:36.610 align:middle line:90%
you're trying to get off.

00:53:36.610 --> 00:53:38.530 align:middle line:90%
So argon is commonly used.

00:53:38.530 --> 00:53:42.400 align:middle line:84%
You create this argon glow
discharge of this plasma.

00:53:42.400 --> 00:53:45.367 align:middle line:90%
The argon is accelerated.

00:53:45.367 --> 00:53:47.200 align:middle line:84%
It's positive, so the
argon accelerated here

00:53:47.200 --> 00:53:48.158 align:middle line:90%
towards this electrode.

00:53:48.158 --> 00:53:50.260 align:middle line:84%
It knocks off the aluminum
or whatever, which

00:53:50.260 --> 00:53:52.250 align:middle line:90%
finds its way onto the wafer.

00:53:52.250 --> 00:53:55.450 align:middle line:84%
So this is a common DC
sputtering system, which you

00:53:55.450 --> 00:53:57.355 align:middle line:90%
would use to deposit metals.

00:53:57.355 --> 00:54:00.628 align:middle line:90%


00:54:00.628 --> 00:54:02.170 align:middle line:84%
So let's look a
little more carefully

00:54:02.170 --> 00:54:06.340 align:middle line:84%
on slide 20 at what
the plasma consists of.

00:54:06.340 --> 00:54:09.040 align:middle line:84%
So this, again, now I've
turned the plasma on its side.

00:54:09.040 --> 00:54:15.520 align:middle line:84%
Here, the negative electrode has
a voltage v sub c, the cathode,

00:54:15.520 --> 00:54:16.810 align:middle line:90%
as it's called.

00:54:16.810 --> 00:54:19.070 align:middle line:90%
The cathode is the target.

00:54:19.070 --> 00:54:21.850 align:middle line:84%
So this material would be
aluminum or platinum or whatever

00:54:21.850 --> 00:54:23.650 align:middle line:90%
it is you're trying to sputter.

00:54:23.650 --> 00:54:26.980 align:middle line:84%
On the other side, you have
the anode, which in a DC system

00:54:26.980 --> 00:54:27.820 align:middle line:90%
would be grounded.

00:54:27.820 --> 00:54:34.000 align:middle line:84%
And you put your wafers on the
grounded-- or on the anode.

00:54:34.000 --> 00:54:36.880 align:middle line:84%
The plasma itself
contains-- pretty much,

00:54:36.880 --> 00:54:38.320 align:middle line:84%
it's electrically
overall neutral.

00:54:38.320 --> 00:54:42.770 align:middle line:84%
So it has equal numbers
of positive argon ions.

00:54:42.770 --> 00:54:44.740 align:middle line:84%
So the argon ends up
being positively ionized,

00:54:44.740 --> 00:54:47.650 align:middle line:84%
and electrons that are
in the plasma, as well

00:54:47.650 --> 00:54:50.690 align:middle line:90%
as some neutral argon atoms.

00:54:50.690 --> 00:54:52.660 align:middle line:84%
And if you take
plasma physics class,

00:54:52.660 --> 00:54:54.260 align:middle line:90%
it'll explain in more detail.

00:54:54.260 --> 00:54:56.470 align:middle line:84%
But for now, you can
take this as a given

00:54:56.470 --> 00:54:59.350 align:middle line:84%
that if you plot
the voltage here

00:54:59.350 --> 00:55:03.100 align:middle line:84%
in the plasma as a function
of distance from the cathode,

00:55:03.100 --> 00:55:05.440 align:middle line:84%
most of the voltage
drop from here to here--

00:55:05.440 --> 00:55:08.020 align:middle line:84%
the plasma has a positive
bias here-- most of it

00:55:08.020 --> 00:55:11.870 align:middle line:90%
occurs over the cathode sheath.

00:55:11.870 --> 00:55:15.710 align:middle line:84%
So most of it occurs right
here right near the cathode.

00:55:15.710 --> 00:55:17.410 align:middle line:84%
So that means that
the argon then

00:55:17.410 --> 00:55:20.000 align:middle line:84%
can be accelerated in
this voltage drop going

00:55:20.000 --> 00:55:21.250 align:middle line:90%
from the center of the plasma.

00:55:21.250 --> 00:55:23.653 align:middle line:84%
Here, it'll be accelerated
towards the cathode,

00:55:23.653 --> 00:55:25.570 align:middle line:84%
towards the aluminum
target or whatever it is.

00:55:25.570 --> 00:55:27.910 align:middle line:84%
And then it'll gain
enough kinetic energy

00:55:27.910 --> 00:55:33.170 align:middle line:84%
that it can knock
off the aluminum.

00:55:33.170 --> 00:55:37.070 align:middle line:84%
So on slide 21, these
positive argon ions

00:55:37.070 --> 00:55:40.340 align:middle line:84%
are accelerated by this
voltage, this voltage drop

00:55:40.340 --> 00:55:43.280 align:middle line:90%
across this cathode sheath.

00:55:43.280 --> 00:55:46.580 align:middle line:84%
And they hit the target, and
they sputter off, say, aluminum.

00:55:46.580 --> 00:55:50.300 align:middle line:84%
These aluminums now then
travel through the plasma,

00:55:50.300 --> 00:55:56.980 align:middle line:84%
and they deposit on the wafers
that are sitting on the anode.

00:55:56.980 --> 00:56:01.290 align:middle line:84%
So what rate limits you
here is the sputtering rate,

00:56:01.290 --> 00:56:05.100 align:middle line:84%
and it depends on the sputtering
yield, which we call y

00:56:05.100 --> 00:56:07.050 align:middle line:84%
as the number of
atoms of aluminum

00:56:07.050 --> 00:56:10.110 align:middle line:84%
or the number of atoms
of a target that come off

00:56:10.110 --> 00:56:12.160 align:middle line:90%
per incident argon ion.

00:56:12.160 --> 00:56:15.370 align:middle line:84%
So that's the definition
of the sputter yield.

00:56:15.370 --> 00:56:17.190 align:middle line:84%
So if you have a very
high sputter yield,

00:56:17.190 --> 00:56:20.400 align:middle line:84%
for every argon ion that comes
in you'll get an aluminum off.

00:56:20.400 --> 00:56:22.350 align:middle line:84%
That would be a
high sputter yield.

00:56:22.350 --> 00:56:25.770 align:middle line:90%


00:56:25.770 --> 00:56:28.350 align:middle line:84%
Looking at slide 22,
the sputter yield y

00:56:28.350 --> 00:56:30.428 align:middle line:90%
is a function of the energy.

00:56:30.428 --> 00:56:32.970 align:middle line:84%
So that'll be the dependent on
the bias in the plasma, right,

00:56:32.970 --> 00:56:33.900 align:middle line:90%
the voltage drop.

00:56:33.900 --> 00:56:37.260 align:middle line:84%
And it'll be also dependent
on the mass of the ion--

00:56:37.260 --> 00:56:38.740 align:middle line:90%
argon is very commonly used.

00:56:38.740 --> 00:56:41.580 align:middle line:84%
It's very massive-- and
on the target material.

00:56:41.580 --> 00:56:43.500 align:middle line:84%
It'll also be a
function of the incident

00:56:43.500 --> 00:56:47.240 align:middle line:90%
angle of the argon coming in.

00:56:47.240 --> 00:56:48.830 align:middle line:84%
Why the sputter
yield doesn't vary

00:56:48.830 --> 00:56:52.340 align:middle line:84%
that much, not nearly as
much as the vapor pressure.

00:56:52.340 --> 00:56:55.340 align:middle line:84%
Vapor pressure varies by 5
or 10 orders of magnitude

00:56:55.340 --> 00:56:56.540 align:middle line:90%
among the elements.

00:56:56.540 --> 00:56:59.220 align:middle line:84%
That's not the case
with sputter yield.

00:56:59.220 --> 00:57:02.270 align:middle line:84%
So sputtering is pretty
good for depositing alloys.

00:57:02.270 --> 00:57:05.210 align:middle line:84%
This is just a schematic on
slide 22 of what's going on.

00:57:05.210 --> 00:57:07.100 align:middle line:84%
Let's say I have an
aluminum target here,

00:57:07.100 --> 00:57:09.710 align:middle line:84%
and here's my wafer
on the surface.

00:57:09.710 --> 00:57:12.560 align:middle line:84%
And this is the cathode
sheath of the dark space.

00:57:12.560 --> 00:57:14.420 align:middle line:84%
The aluminum ions
that are in the plasma

00:57:14.420 --> 00:57:16.485 align:middle line:84%
are accelerated towards
this negative electrode.

00:57:16.485 --> 00:57:18.860 align:middle line:84%
They have enough energy that
they can knock in a little--

00:57:18.860 --> 00:57:20.360 align:middle line:84%
I'm sorry, the
argon accelerate it.

00:57:20.360 --> 00:57:21.650 align:middle line:90%
They knock an aluminum off.

00:57:21.650 --> 00:57:23.300 align:middle line:84%
It finds its way
down to the wafer,

00:57:23.300 --> 00:57:26.120 align:middle line:84%
where it may move around a
little bit if the wafer is hot.

00:57:26.120 --> 00:57:29.135 align:middle line:84%
But it pretty much
will stick and deposit.

00:57:29.135 --> 00:57:31.760 align:middle line:90%


00:57:31.760 --> 00:57:33.830 align:middle line:84%
There are other species,
of course, around.

00:57:33.830 --> 00:57:37.040 align:middle line:84%
There are electrons
in the glow discharge.

00:57:37.040 --> 00:57:40.020 align:middle line:84%
And depending on
what's going on,

00:57:40.020 --> 00:57:42.140 align:middle line:84%
there may be some other
impurities as well,

00:57:42.140 --> 00:57:44.390 align:middle line:84%
depending on the
cleanliness of the vacuum.

00:57:44.390 --> 00:57:47.210 align:middle line:90%


00:57:47.210 --> 00:57:49.060 align:middle line:90%
We'll go to slide 23.

00:57:49.060 --> 00:57:51.430 align:middle line:84%
This just gives you
a schematic, which

00:57:51.430 --> 00:57:55.240 align:middle line:84%
is supposed to point out that
a sputtering target itself

00:57:55.240 --> 00:57:56.530 align:middle line:90%
is generally quite large.

00:57:56.530 --> 00:57:59.050 align:middle line:84%
If you go to buy a
target for aluminum,

00:57:59.050 --> 00:58:02.050 align:middle line:84%
it can be big, a couple
of feet on a side.

00:58:02.050 --> 00:58:05.120 align:middle line:84%
It will be much
larger than the wafer.

00:58:05.120 --> 00:58:08.140 align:middle line:84%
And so because it's so
large compared to the wafer,

00:58:08.140 --> 00:58:11.590 align:middle line:84%
it gives you a wide
range of arrival angles

00:58:11.590 --> 00:58:13.010 align:middle line:90%
in contrast to a point source.

00:58:13.010 --> 00:58:17.440 align:middle line:84%
So on the left, you can imagine
if I had a point source,

00:58:17.440 --> 00:58:20.110 align:middle line:84%
the arrival angle here
is somewhat limited.

00:58:20.110 --> 00:58:21.640 align:middle line:84%
But if I have a
source that's really

00:58:21.640 --> 00:58:27.130 align:middle line:84%
much bigger than the wafer, I
get a range of arrival angles.

00:58:27.130 --> 00:58:31.030 align:middle line:84%
And at any given point, I can
get pretty good uniformity,

00:58:31.030 --> 00:58:33.490 align:middle line:84%
reasonably low
shadowing effects.

00:58:33.490 --> 00:58:35.863 align:middle line:84%
In the evaporator,
there were a lot

00:58:35.863 --> 00:58:37.780 align:middle line:84%
of-- when we talked about
thermal evaporation,

00:58:37.780 --> 00:58:40.760 align:middle line:84%
if you have a step that you're
evaporating into or a hole,

00:58:40.760 --> 00:58:42.010 align:middle line:90%
you can get shadowing effects.

00:58:42.010 --> 00:58:44.770 align:middle line:84%
Sputtering doesn't suffer
nearly from those kind

00:58:44.770 --> 00:58:45.700 align:middle line:90%
of shadowing effects.

00:58:45.700 --> 00:58:47.905 align:middle line:84%
It's not really
considered line of sight.

00:58:47.905 --> 00:58:51.460 align:middle line:90%


00:58:51.460 --> 00:58:56.830 align:middle line:90%
OK, so let's look at slide 24.

00:58:56.830 --> 00:59:02.110 align:middle line:84%
I just to copied this page from
this text or this book called

00:59:02.110 --> 00:59:05.210 align:middle line:84%
The User's Guide to Vacuum
Technology by O'Hanlon.

00:59:05.210 --> 00:59:07.960 align:middle line:84%
I just wanted to remind
people of an important concept

00:59:07.960 --> 00:59:10.330 align:middle line:84%
where you're talking about
these vacuum processes,

00:59:10.330 --> 00:59:13.810 align:middle line:90%
like evaporation and sputtering.

00:59:13.810 --> 00:59:18.040 align:middle line:84%
The concept of a
mean-free path, just

00:59:18.040 --> 00:59:20.440 align:middle line:84%
to remind you what this is if
you haven't seen it before.

00:59:20.440 --> 00:59:24.010 align:middle line:84%
This mean-free path
here, a lambda,

00:59:24.010 --> 00:59:26.230 align:middle line:84%
of a particle from the
kinetic gas theory,

00:59:26.230 --> 00:59:30.260 align:middle line:84%
it depends on temperature,
directly proportional

00:59:30.260 --> 00:59:31.530 align:middle line:90%
to the temperature.

00:59:31.530 --> 00:59:34.740 align:middle line:84%
And it's inversely
proportional to the pressure.

00:59:34.740 --> 00:59:38.510 align:middle line:84%
So for example, in just a
typical sputtering system,

00:59:38.510 --> 00:59:42.260 align:middle line:84%
the pressure, let's say,
maybe is 5 millitorr.

00:59:42.260 --> 00:59:43.842 align:middle line:84%
So this gives us
a mean-free path

00:59:43.842 --> 00:59:45.050 align:middle line:90%
on the order of a centimeter.

00:59:45.050 --> 00:59:49.370 align:middle line:84%
So you can think of these argon
atoms or ions moving around

00:59:49.370 --> 00:59:53.030 align:middle line:84%
or the aluminum moving
around in that five militorr

00:59:53.030 --> 00:59:57.110 align:middle line:84%
system with about every
centimeter it has a collision.

00:59:57.110 --> 00:59:59.960 align:middle line:84%
So that's a lot less than
the physical path length

00:59:59.960 --> 01:00:02.490 align:middle line:84%
because a sputtering
system might be this big.

01:00:02.490 --> 01:00:04.850 align:middle line:84%
So you have your target up
here, your wafers down here.

01:00:04.850 --> 01:00:06.060 align:middle line:84%
It has to go a lot
of centimeters.

01:00:06.060 --> 01:00:07.580 align:middle line:84%
So that atom sort
of jiggles around,

01:00:07.580 --> 01:00:10.250 align:middle line:84%
and it has a lot of
collisions as it finally gets

01:00:10.250 --> 01:00:11.930 align:middle line:90%
to come to rest on the surface.

01:00:11.930 --> 01:00:14.295 align:middle line:84%
Contrast to an evaporation,
could be just as long

01:00:14.295 --> 01:00:15.170 align:middle line:90%
or a longer distance.

01:00:15.170 --> 01:00:16.580 align:middle line:84%
But evaporation
is line-of-sight.

01:00:16.580 --> 01:00:17.080 align:middle line:90%
Bingo.

01:00:17.080 --> 01:00:19.310 align:middle line:90%
Goes right from here to here.

01:00:19.310 --> 01:00:22.470 align:middle line:84%
I'm at 10 to the minus 6 torr
there with no collisions.

01:00:22.470 --> 01:00:25.040 align:middle line:84%
So this mean-free
path is also what

01:00:25.040 --> 01:00:31.080 align:middle line:84%
determines the conformality of
the deposition in sputtering

01:00:31.080 --> 01:00:35.660 align:middle line:84%
and how it's different
from evaporation.

01:00:35.660 --> 01:00:41.690 align:middle line:84%
Looking at slide number 25 here,
contrasting two different cases.

01:00:41.690 --> 01:00:46.190 align:middle line:84%
On the left, case A is for
isotropic flux arrival.

01:00:46.190 --> 01:00:49.490 align:middle line:84%
Now, I'm considering-- I
have my surface of a wafer,

01:00:49.490 --> 01:00:53.498 align:middle line:84%
and I've got a flux of things
coming in from the sputtering.

01:00:53.498 --> 01:00:55.040 align:middle line:84%
That's not from
evaporation, but it's

01:00:55.040 --> 01:00:58.640 align:middle line:84%
coming in at a certain
angular distribution

01:00:58.640 --> 01:01:01.230 align:middle line:90%
in the sputtering tool.

01:01:01.230 --> 01:01:06.020 align:middle line:84%
And so if n equals 1, I'll get
a cosine theta arrival angle

01:01:06.020 --> 01:01:13.190 align:middle line:84%
distribution depending on
the angle of this source

01:01:13.190 --> 01:01:16.600 align:middle line:90%
with respect to the normal.

01:01:16.600 --> 01:01:20.290 align:middle line:84%
If have an anisotropic flux,
a rival flux, n will go up.

01:01:20.290 --> 01:01:23.570 align:middle line:84%
n can be much greater than 1,
maybe 10 or something like that.

01:01:23.570 --> 01:01:26.010 align:middle line:84%
And if n is very large,
it means most of the flux

01:01:26.010 --> 01:01:27.010 align:middle line:90%
is coming straight down.

01:01:27.010 --> 01:01:30.750 align:middle line:84%
Not much but it's
coming from wide angles.

01:01:30.750 --> 01:01:32.420 align:middle line:84%
So typically, for
sputtering, we also

01:01:32.420 --> 01:01:35.690 align:middle line:90%
use a cosine theta at the end.

01:01:35.690 --> 01:01:37.920 align:middle line:84%
And it's the normal
component of the flux.

01:01:37.920 --> 01:01:41.030 align:middle line:84%
So it's the component
in the normal direction

01:01:41.030 --> 01:01:45.610 align:middle line:84%
that strikes the surface
and determines the DEP rate.

01:01:45.610 --> 01:01:47.740 align:middle line:84%
So the size and
the type of source,

01:01:47.740 --> 01:01:51.310 align:middle line:84%
the geometry of the overall
sputtering system, the pressure

01:01:51.310 --> 01:01:53.950 align:middle line:84%
and, therefore, the collisions
and the gas phase, all of those

01:01:53.950 --> 01:01:56.620 align:middle line:84%
are important in determining
the arrival angle distribution,

01:01:56.620 --> 01:01:58.558 align:middle line:84%
in determining what
this flux looks

01:01:58.558 --> 01:01:59.725 align:middle line:90%
like as a function of theta.

01:01:59.725 --> 01:02:03.120 align:middle line:90%


01:02:03.120 --> 01:02:05.490 align:middle line:84%
So that says a little
bit about DC sputtering.

01:02:05.490 --> 01:02:09.260 align:middle line:84%
Now, you might say,
well, that's fine

01:02:09.260 --> 01:02:12.500 align:middle line:84%
if the target electrode is
a conductor, like platinum

01:02:12.500 --> 01:02:13.580 align:middle line:90%
or aluminum or whatever.

01:02:13.580 --> 01:02:16.530 align:middle line:84%
What if I want to sputter
a dielectric material?

01:02:16.530 --> 01:02:18.312 align:middle line:90%
It doesn't conduct DC current.

01:02:18.312 --> 01:02:19.770 align:middle line:84%
You're going to
have some problems.

01:02:19.770 --> 01:02:23.360 align:middle line:84%
Well, what people do is then
you use an RF power source

01:02:23.360 --> 01:02:26.540 align:middle line:84%
because you can transmit
power through insulators

01:02:26.540 --> 01:02:29.570 align:middle line:90%
in an AC sense by using RF.

01:02:29.570 --> 01:02:33.890 align:middle line:84%
So it looks very much or
somewhat similar to a DC system,

01:02:33.890 --> 01:02:37.460 align:middle line:84%
except now you have an RF
generator and a matching

01:02:37.460 --> 01:02:38.780 align:middle line:90%
network.

01:02:38.780 --> 01:02:43.820 align:middle line:84%
And you put your target
or your electrode up here.

01:02:43.820 --> 01:02:45.710 align:middle line:84%
And you notice, we'll
talk about why this is,

01:02:45.710 --> 01:02:51.530 align:middle line:84%
but it's a smaller area than the
electrode that holds the wafers.

01:02:51.530 --> 01:02:55.610 align:middle line:84%
Again, you still bring in
argon, and it's accelerated

01:02:55.610 --> 01:02:56.690 align:middle line:90%
towards this target.

01:02:56.690 --> 01:03:00.170 align:middle line:90%
And you can sputter dielectrics.

01:03:00.170 --> 01:03:02.255 align:middle line:84%
SiO2 can be sputtered
in this way.

01:03:02.255 --> 01:03:05.500 align:middle line:90%


01:03:05.500 --> 01:03:10.530 align:middle line:84%
Slide 27 shows an example
of the steady state-- now,

01:03:10.530 --> 01:03:14.610 align:middle line:84%
this is steady state voltage
distribution in an RF sputtering

01:03:14.610 --> 01:03:15.580 align:middle line:90%
system.

01:03:15.580 --> 01:03:18.660 align:middle line:84%
And so it's a plot
on the y-axis here

01:03:18.660 --> 01:03:21.130 align:middle line:84%
is voltage as a
function of distance.

01:03:21.130 --> 01:03:24.600 align:middle line:84%
And here on the left is
meant to be the target.

01:03:24.600 --> 01:03:27.460 align:middle line:84%
This could be SiO2 if
you're sputtering that.

01:03:27.460 --> 01:03:29.610 align:middle line:84%
And on the right
is the electrode

01:03:29.610 --> 01:03:31.925 align:middle line:90%
where you put the wafer.

01:03:31.925 --> 01:03:33.550 align:middle line:84%
And there are two
different plots here.

01:03:33.550 --> 01:03:36.082 align:middle line:90%


01:03:36.082 --> 01:03:37.540 align:middle line:84%
Well, first of all,
because there's

01:03:37.540 --> 01:03:39.340 align:middle line:84%
slower mobility of
the ions, the ions

01:03:39.340 --> 01:03:41.020 align:middle line:84%
are more massive
than the electrons,

01:03:41.020 --> 01:03:44.320 align:middle line:84%
the plasma always tends to
bias positively with respect

01:03:44.320 --> 01:03:48.340 align:middle line:90%
to the two electrodes.

01:03:48.340 --> 01:03:51.550 align:middle line:84%
So the plasma tends to
be positively biased.

01:03:51.550 --> 01:03:54.550 align:middle line:84%
The question is, what
does the voltage drop

01:03:54.550 --> 01:03:58.710 align:middle line:84%
look like as a function of the
area in these two electrodes?

01:03:58.710 --> 01:04:02.990 align:middle line:84%
So it turns out, when the area
of the electrodes is not equal,

01:04:02.990 --> 01:04:05.910 align:middle line:84%
the field has to be higher
at the smaller electrode.

01:04:05.910 --> 01:04:08.420 align:middle line:84%
So this is my small-- let's
say, if this is the smaller

01:04:08.420 --> 01:04:12.050 align:middle line:84%
electrode, the field is
higher because there's

01:04:12.050 --> 01:04:13.800 align:middle line:90%
a higher current density.

01:04:13.800 --> 01:04:16.070 align:middle line:84%
So to maintain overall
current continuity,

01:04:16.070 --> 01:04:23.690 align:middle line:84%
it turns out that this voltage
drop here, v1, will be related

01:04:23.690 --> 01:04:27.990 align:middle line:90%
to v2 inversely to the areas.

01:04:27.990 --> 01:04:31.100 align:middle line:84%
So if I have equal
area electrodes,

01:04:31.100 --> 01:04:32.580 align:middle line:90%
I have the solid line.

01:04:32.580 --> 01:04:34.940 align:middle line:90%
So there's sort of a drop.

01:04:34.940 --> 01:04:38.450 align:middle line:84%
The voltage drop on the left,
and the right is about the same.

01:04:38.450 --> 01:04:43.930 align:middle line:84%
If I make the area-- this
electrode where the wafer sits

01:04:43.930 --> 01:04:47.780 align:middle line:84%
much larger, so by making
the target electrode smaller,

01:04:47.780 --> 01:04:52.910 align:middle line:84%
in other words, there's a larger
voltage drop near the target.

01:04:52.910 --> 01:04:55.450 align:middle line:84%
And so all the sputtering
tends to occur near the target,

01:04:55.450 --> 01:04:57.800 align:middle line:84%
not during your wafer,
not to your wafer.

01:04:57.800 --> 01:05:03.280 align:middle line:84%
So just by imbalancing the
size of the electrode where

01:05:03.280 --> 01:05:04.750 align:middle line:84%
you put the wafer
and the electrode

01:05:04.750 --> 01:05:06.040 align:middle line:84%
where you do the
sputtering, you can

01:05:06.040 --> 01:05:07.750 align:middle line:84%
cause most of the
voltage drop to be

01:05:07.750 --> 01:05:10.330 align:middle line:84%
on this side with a
smaller electrode.

01:05:10.330 --> 01:05:14.200 align:middle line:84%
And then that way you ensure
that you get sputtering,

01:05:14.200 --> 01:05:16.490 align:middle line:84%
not of your wafer, but
sputtering of the target

01:05:16.490 --> 01:05:16.990 align:middle line:90%
material.

01:05:16.990 --> 01:05:21.060 align:middle line:90%


01:05:21.060 --> 01:05:24.630 align:middle line:84%
And going on to slide 28,
the other thing you can do,

01:05:24.630 --> 01:05:27.900 align:middle line:84%
you can have a
separate RF bias, which

01:05:27.900 --> 01:05:34.930 align:middle line:84%
allows you to control the
voltage drop on this side.

01:05:34.930 --> 01:05:36.910 align:middle line:90%
So you can do a cleaning step.

01:05:36.910 --> 01:05:39.030 align:middle line:84%
So at the very
beginning of sputtering,

01:05:39.030 --> 01:05:40.740 align:middle line:84%
you often want to
sputter a little bit

01:05:40.740 --> 01:05:42.030 align:middle line:90%
off the wafer surface.

01:05:42.030 --> 01:05:45.180 align:middle line:84%
Let's say you have a
little bit of deposition,

01:05:45.180 --> 01:05:49.660 align:middle line:84%
or you can also do a
bias sputter deposition.

01:05:49.660 --> 01:05:57.540 align:middle line:84%
So you can actually have the
wafer be at some finite bias,

01:05:57.540 --> 01:06:00.060 align:middle line:84%
and this ends up giving you
more conformal deposition

01:06:00.060 --> 01:06:04.680 align:middle line:84%
because you can get a more
highly directional sputtering

01:06:04.680 --> 01:06:05.950 align:middle line:90%
flux.

01:06:05.950 --> 01:06:09.450 align:middle line:84%
So there are a couple different
methods in using sputtering

01:06:09.450 --> 01:06:14.100 align:middle line:84%
where you can control the
arrival angle with bias

01:06:14.100 --> 01:06:15.180 align:middle line:90%
sputter deposition.

01:06:15.180 --> 01:06:19.140 align:middle line:90%


01:06:19.140 --> 01:06:22.800 align:middle line:84%
OK, so the final
technique that I

01:06:22.800 --> 01:06:25.500 align:middle line:84%
want to talk about
today for PVD is

01:06:25.500 --> 01:06:28.950 align:middle line:84%
this ionized sputter deposition
or high-density plasma

01:06:28.950 --> 01:06:30.280 align:middle line:90%
sputtering.

01:06:30.280 --> 01:06:32.230 align:middle line:84%
So far, let's just
make it clear,

01:06:32.230 --> 01:06:35.560 align:middle line:84%
what we've been talking about
is the argon has been ionized.

01:06:35.560 --> 01:06:37.840 align:middle line:84%
It's been accelerated
towards the target.

01:06:37.840 --> 01:06:40.930 align:middle line:84%
But the atoms coming off
are pretty much neutral,

01:06:40.930 --> 01:06:44.690 align:middle line:84%
the aluminum coming off or
the platinum or whatever.

01:06:44.690 --> 01:06:46.600 align:middle line:84%
But in some systems,
you can arrange

01:06:46.600 --> 01:06:50.050 align:middle line:84%
it, that the depositing
atoms themselves are ionized,

01:06:50.050 --> 01:06:53.540 align:middle line:84%
so not just the
sputtering material.

01:06:53.540 --> 01:06:56.200 align:middle line:84%
And so what you
do is you place--

01:06:56.200 --> 01:07:02.020 align:middle line:84%
in addition to the
target and the substrate

01:07:02.020 --> 01:07:06.580 align:middle line:84%
that are biased with some kind
of RF, you can put an RF coil.

01:07:06.580 --> 01:07:08.170 align:middle line:90%
So now we have two RF sources.

01:07:08.170 --> 01:07:12.280 align:middle line:84%
And you can put an RF
coil around the plasma,

01:07:12.280 --> 01:07:13.822 align:middle line:84%
and that's going to
induce collisions

01:07:13.822 --> 01:07:16.363 align:middle line:84%
in the plasma, which is going
to tend to ionize the aluminum.

01:07:16.363 --> 01:07:17.800 align:middle line:84%
So the aluminum
comes off neutral,

01:07:17.800 --> 01:07:21.880 align:middle line:84%
but you can ionize it with this
inductively-coupled antenna,

01:07:21.880 --> 01:07:22.960 align:middle line:90%
essentially?

01:07:22.960 --> 01:07:25.910 align:middle line:84%
So now I have a
different situation.

01:07:25.910 --> 01:07:30.100 align:middle line:84%
I'm using the argon ions to be
accelerated towards the target,

01:07:30.100 --> 01:07:31.150 align:middle line:90%
get the aluminum off.

01:07:31.150 --> 01:07:34.300 align:middle line:84%
And then I ionize the
aluminum as it comes down.

01:07:34.300 --> 01:07:35.510 align:middle line:90%
Why would I want to do that?

01:07:35.510 --> 01:07:38.150 align:middle line:84%
Well, if I have now
ions coming down,

01:07:38.150 --> 01:07:43.180 align:middle line:84%
and if I bias the substrate, I
can get a much narrower arrival

01:07:43.180 --> 01:07:45.983 align:middle line:84%
angle distribution because
they're being accelerated

01:07:45.983 --> 01:07:46.900 align:middle line:90%
towards the substrate.

01:07:46.900 --> 01:07:49.120 align:middle line:84%
Before, they were just sort
of coming down and sort

01:07:49.120 --> 01:07:50.620 align:middle line:90%
of collisions, mean-free path.

01:07:50.620 --> 01:07:52.750 align:middle line:84%
And the aluminum was
just hitting the surface.

01:07:52.750 --> 01:07:55.630 align:middle line:84%
But now you can
actually accelerate them

01:07:55.630 --> 01:07:56.560 align:middle line:90%
towards the substrate.

01:07:56.560 --> 01:08:00.070 align:middle line:84%
Maybe you can use this to
fill a deep contact hole.

01:08:00.070 --> 01:08:01.750 align:middle line:90%
Here's an example.

01:08:01.750 --> 01:08:03.550 align:middle line:84%
On slide 29, you
have a deep hole.

01:08:03.550 --> 01:08:06.760 align:middle line:84%
And look at the-- schematically,
on the right, in B,

01:08:06.760 --> 01:08:09.460 align:middle line:84%
the arrival angle
distribution is very narrow.

01:08:09.460 --> 01:08:11.350 align:middle line:84%
They're pretty much all
coming straight down,

01:08:11.350 --> 01:08:13.017 align:middle line:84%
compared to here where
they're coming in

01:08:13.017 --> 01:08:14.130 align:middle line:90%
at different directions.

01:08:14.130 --> 01:08:18.140 align:middle line:84%
So you can then adjust in
this high-density plasma

01:08:18.140 --> 01:08:22.370 align:middle line:84%
or inductively-coupled--
people sometimes call this ICP

01:08:22.370 --> 01:08:24.109 align:middle line:90%
sputtering--

01:08:24.109 --> 01:08:27.109 align:middle line:84%
you have another knob that
you can turn, literally.

01:08:27.109 --> 01:08:30.529 align:middle line:90%


01:08:30.529 --> 01:08:33.287 align:middle line:84%
So what are some
common PVD films,

01:08:33.287 --> 01:08:34.370 align:middle line:90%
and how are they put down?

01:08:34.370 --> 01:08:37.430 align:middle line:84%
That's listed on this
chart took from your text,

01:08:37.430 --> 01:08:39.439 align:middle line:90%
here on slide 30.

01:08:39.439 --> 01:08:44.210 align:middle line:84%
Aluminum put down in a
number of different ways,

01:08:44.210 --> 01:08:47.060 align:middle line:84%
but sputter deposition is
really the most common.

01:08:47.060 --> 01:08:49.330 align:middle line:84%
The standard
deposition of aluminum

01:08:49.330 --> 01:08:51.830 align:middle line:84%
is to hold the wafers
near to room temperature,

01:08:51.830 --> 01:08:54.830 align:middle line:84%
pretty close to
room temperature.

01:08:54.830 --> 01:08:57.710 align:middle line:84%
There are some special
sputter deposition systems

01:08:57.710 --> 01:09:00.300 align:middle line:84%
where we'll put it down
in about 400 to 500,

01:09:00.300 --> 01:09:01.670 align:middle line:90%
so in other words, hot aluminum.

01:09:01.670 --> 01:09:04.430 align:middle line:84%
And this is if you need to
reflow the aluminum for better

01:09:04.430 --> 01:09:07.479 align:middle line:90%
step coverage.

01:09:07.479 --> 01:09:10.390 align:middle line:84%
You don't see aluminum deposited
by chemical vapor deposition.

01:09:10.390 --> 01:09:13.450 align:middle line:90%
That's extremely rare.

01:09:13.450 --> 01:09:15.430 align:middle line:90%
It's usually sputtered.

01:09:15.430 --> 01:09:19.720 align:middle line:84%
Another very common
material you'll find in fabs

01:09:19.720 --> 01:09:21.010 align:middle line:90%
is Ti or Ti-tungsten.

01:09:21.010 --> 01:09:23.620 align:middle line:90%
This is also sputter deposited.

01:09:23.620 --> 01:09:28.100 align:middle line:84%
Again, CVD can be
very difficult.

01:09:28.100 --> 01:09:30.399 align:middle line:90%
So people will use sputtering.

01:09:30.399 --> 01:09:33.890 align:middle line:84%
Tungsten, tungsten is
used to fill plugs.

01:09:33.890 --> 01:09:36.670 align:middle line:84%
It's often put down
by low-pressure CVD

01:09:36.670 --> 01:09:44.229 align:middle line:84%
using tungsten WF 6,
tungsten hexafluoride.

01:09:44.229 --> 01:09:48.170 align:middle line:84%
Ti-silicide can be put down
in a couple of different ways.

01:09:48.170 --> 01:09:49.300 align:middle line:90%
It's usually sputtered.

01:09:49.300 --> 01:09:51.700 align:middle line:84%
The titanium is usually
sputtered initially,

01:09:51.700 --> 01:09:52.899 align:middle line:90%
and then it's reacted.

01:09:52.899 --> 01:09:55.450 align:middle line:84%
And we'll talk a
little bit more in I

01:09:55.450 --> 01:09:57.400 align:middle line:84%
think one of the
last couple lectures

01:09:57.400 --> 01:09:59.770 align:middle line:90%
on how silicides are formed.

01:09:59.770 --> 01:10:04.050 align:middle line:84%
Ti-nitride is also sputtered but
usually in a nitrogen plasma.

01:10:04.050 --> 01:10:06.540 align:middle line:84%
Instead of using an
inert gas like argon,

01:10:06.540 --> 01:10:09.180 align:middle line:84%
they use nitrogen,
which then can, not only

01:10:09.180 --> 01:10:11.190 align:middle line:84%
knock the titanium off,
but then react with it

01:10:11.190 --> 01:10:14.010 align:middle line:90%
and then go down as Ti-nitride.

01:10:14.010 --> 01:10:18.580 align:middle line:84%
So those are some common
films you'll find in the fabs.

01:10:18.580 --> 01:10:24.570 align:middle line:84%
So let me just summarize that
the LPCVD uses low pressures.

01:10:24.570 --> 01:10:25.777 align:middle line:90%
And why do we do that?

01:10:25.777 --> 01:10:27.360 align:middle line:84%
We want to increase
the diffusion rate

01:10:27.360 --> 01:10:30.750 align:middle line:84%
through the boundary layer so
you can get more uniform depth

01:10:30.750 --> 01:10:35.460 align:middle line:84%
across the wafer, even when the
wafers are very closely packed.

01:10:35.460 --> 01:10:37.320 align:middle line:84%
So the nice thing
about LPCVD tubes

01:10:37.320 --> 01:10:40.140 align:middle line:84%
is you don't have to worry
about how the gas flows.

01:10:40.140 --> 01:10:43.500 align:middle line:84%
You just have to get a
very uniform temperature.

01:10:43.500 --> 01:10:47.490 align:middle line:84%
Polysilicon is the most commonly
deposited material by LPCVD.

01:10:47.490 --> 01:10:49.718 align:middle line:90%
It's the gate in CMOS.

01:10:49.718 --> 01:10:51.510 align:middle line:84%
We've barely scratched
the surface of poly.

01:10:51.510 --> 01:10:53.070 align:middle line:84%
I think it's a
reasonably good topic

01:10:53.070 --> 01:10:55.710 align:middle line:84%
to do if you want to do
on one of your reports.

01:10:55.710 --> 01:10:58.470 align:middle line:84%
You need to optimize the
temperature and the pressure

01:10:58.470 --> 01:11:02.590 align:middle line:84%
and the exact conditions to get
the right grain structure so you

01:11:02.590 --> 01:11:04.960 align:middle line:84%
can get diffusion
of dopants properly

01:11:04.960 --> 01:11:07.030 align:middle line:84%
and good electrical
activation in the grains.

01:11:07.030 --> 01:11:09.970 align:middle line:90%


01:11:09.970 --> 01:11:12.090 align:middle line:84%
This plasma
enhancement can be used

01:11:12.090 --> 01:11:14.860 align:middle line:84%
to enhance the DEP rate
at low temperatures,

01:11:14.860 --> 01:11:16.620 align:middle line:90%
especially for dielectrics.

01:11:16.620 --> 01:11:18.360 align:middle line:84%
We talked about the
Novellus Concept

01:11:18.360 --> 01:11:19.480 align:middle line:90%
One, which is an example.

01:11:19.480 --> 01:11:22.530 align:middle line:84%
There are many, many
examples of PECVD systems

01:11:22.530 --> 01:11:24.630 align:middle line:90%
that are used in fabs.

01:11:24.630 --> 01:11:27.780 align:middle line:84%
Typically, use plasmas when you
have a limited thermal budget

01:11:27.780 --> 01:11:30.570 align:middle line:84%
or if you happen to be doing
MEMS or you have something where

01:11:30.570 --> 01:11:33.120 align:middle line:84%
you really need thick layers
and doing it thermally just

01:11:33.120 --> 01:11:35.880 align:middle line:90%
is not practical.

01:11:35.880 --> 01:11:37.830 align:middle line:84%
The most commonly
used PVD technique

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is sputtering, either DC for
metals or RF for dielectrics.

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In contrast, to DEP
evaporation, you

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can get very good step coverage
and filling of high aspect ratio

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holes.

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So far, we've talked
very qualitatively.

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What I want to go
through next time

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is some actual models that
people have developed,

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methodologies for
modeling these processes,

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both CVD and particularly
sputtering of PVD.

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So that's all I have.

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If you came in late, remind
you, the homework number five

01:12:10.450 --> 01:12:11.020 align:middle line:90%
went out.

01:12:11.020 --> 01:12:14.620 align:middle line:84%
And there is a problem on the
back, so don't miss part 3B.

01:12:14.620 --> 01:12:17.293 align:middle line:90%


01:12:17.293 --> 01:12:18.710 align:middle line:84%
And if you haven't
signed up, make

01:12:18.710 --> 01:12:21.000 align:middle line:84%
sure-- today is the last
day to sign up for a topic.

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So I've got the clipboard
there in the back.

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