2.003SC | Fall 2011 | Undergraduate
Engineering Dynamics

Lagrange Equations

« Previous | Next »

Session Overview

Image of a postage stamp with a portrait of the French mathematician Lagrange.

Covered this week:
In week 8, we begin to use energy methods to find equations of motion for mechanical systems. We implement this technique using what are commonly known as Lagrange Equations, named after the French mathematician who derived the equations in the early 19th century. The method requires being able to express the kinetic and potential energies of rigid bodies, as well as the virtual work done by non-conservative external forces, referred to as generalized forces.

Postage stamp of Joseph-Louis Lagrange to honor the French mathematician who derived the Lagrange equations. Public domain image.

Assignments

Handouts

Videos

Lecture Videos

Recitation Video and Notes

Looking for something specific in this course? The Resource Index compiles links to most course resources in a single page.

« Previous | Next »

Learning Resource Types
theaters Lecture Videos
assignment_turned_in Problem Sets with Solutions
grading Exams with Solutions
theaters Recitation Videos
notes Lecture Notes