SES # | TOPICS | KEY DATES |
---|---|---|
1 | Topic 1: Complex Algebra and the Complex Plane | |
2 | Topic 1: Complex Algebra and the Complex Plane (cont.) | |
3 | Topic 2: Analytic Functions | Problem Set 1 due |
4 | Topic 2: Analytic Functions (cont.) | |
5 | Topic 2: Analytic Functions (cont.) | |
6 | Topic 2: Analytic Functions (cont.) | Problem Set 2 due |
7 | Review of 18.02 Multivariable Calculus | |
8 | Topic 3: Cauchy’s Theorem | |
9 | Topic 3: Cauchy’s Theorem (cont.) | Problem Set 3 due |
10 | Topic 4: Cauchy Integral Formula | |
11 | Topic 4: Cauchy Integral Formula (cont.) | |
12 | Topic 4: Cauchy Integral Formula (cont.) | Problem Set 4 due |
13 | Topic 5: Harmonic Functions | |
14 | Review for Exam 1 | |
15 | Exam 1 on Topics 1–4 | Exam 1 |
16 | Topic 5: Harmonic Functions (cont.); Topic 6: Two Dimensional Hydrodynamics and Complex Potentials | |
17 | Topic 6: Two Dimensional Hydrodynamics and Complex Potentials (cont.) | |
18 | Topic 7: Taylor and Laurent Series | Problem Set 5 due |
19 | Topic 7: Taylor and Laurent Series (cont.) | |
20 | Topic 7: Taylor and Laurent Series (cont.) | |
21 | Topic 8: Residue Theorem | |
22 | Topic 8: Residue Theorem (cont.) | |
23 | Topic 8: Residue Theorem (cont.) | |
24 | Topic 9: Definite Integrals Using the Residue Theorem | Problem Set 6 due |
25 | Topic 9: Definite Integrals Using the Residue Theorem (cont.) | |
26 | Topic 9: Definite Integrals Using the Residue Theorem (cont.) | |
27 | Topic 10: Conformal Transformations | Problem Set 7 due |
28 | Review for Exam 2 | |
29 | Exam 2 on Topics 5–9 | Exam 2 |
30 | Topic 10: Conformal Transformations (cont.) | |
31 | Topic 10: Conformal Transformations (cont.) | |
32 | Topic 11: Argument Principle | Problem Set 8 due |
33 | Topic 11: Argument Principle (cont.) | |
34 | Topic 11: Argument Principle (cont.) | |
35 | Topic 11: Argument Principle (cont.) | |
36 | Topic 12: Laplace Transform | Problem Set 9 due |
37 | Topic 12: Laplace Transform (cont.) | |
38 | Topic 12: Laplace Transform (cont.) | |
39 | Topic 13: Analytic Continuation and the Gamma Function | |
40 | Final Exam | Final Exam |
Calendar
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