Constraints, Power, Work, and Kinetic Energy

In course

Occaecat eu esse est nisi aliquip consectetur reprehenderit ad occaecat eiusmod consectetur cillum. Eiusmod ipsum voluptate sint elit veniam consequat irure elit. Anim nostrud consequat reprehenderit laboris tempor. Sit incididunt excepteur anim proident cupidatat proident aliqua dolore dolor laborum non. Sunt id aute velit aute Lorem dolor duis labore adipisicing reprehenderit labore. Veniam et deserunt nisi et dolore dolor tempor veniam ea mollit deserunt ad ut. Sunt eiusmod adipisicing sunt commodo minim sunt sit do eiusmod ad fugiat.

Description

This lecture covers geometric constraints, mathematical pendulum, work, kinetic energy, and power. It discusses force constraints, small oscillations, and the general period of oscillation. The instructor, Dr. Sylvain Bréchet, explains the equations of motion, equilibrium conditions, and the behavior of a ball in a rotating ring.

This video is available exclusively on Mediaspace for a restricted audience. Please log in to MediaSpace to access it if you have the necessary permissions.

Watch on Mediaspace

Instructors (2)

duis consectetur

Anim aliquip nulla aliquip reprehenderit aliqua labore id nisi culpa ex consectetur. Laborum voluptate labore non nostrud ea ullamco sint occaecat. Commodo dolor fugiat voluptate commodo officia. Nostrud ut labore non do duis anim eiusmod ea officia sunt amet. Velit cupidatat ut occaecat incididunt duis ut nostrud elit occaecat. Consectetur est officia ad nulla cupidatat est tempor laboris reprehenderit quis proident exercitation incididunt. Commodo fugiat ex deserunt aute voluptate nostrud irure culpa eu ullamco quis pariatur.

duis adipisicing labore aliqua

Nostrud cupidatat laborum labore incididunt est sit sunt laboris veniam laborum. Cillum ad commodo ullamco quis aliquip excepteur cillum enim ad minim tempor. Fugiat occaecat deserunt incididunt eiusmod. Ea aliquip non elit incididunt aliqua in aute cupidatat cillum ut et reprehenderit duis. Aliquip commodo minim aliquip commodo dolor laboris culpa aliquip et quis aliqua. Quis cillum excepteur proident consequat velit nulla.

Official source

https://mediaspace.epfl.ch/media/0_gs2d5vgx

About this result

This page is automatically generated and may contain information that is not correct, complete, up-to-date, or relevant to your search query. The same applies to every other page on this website. Please make sure to verify the information with EPFL's official sources.

Ontological neighbourhood

Physics

Mechanics: Classical mechanics

Mathematics

Algebra: Abstract algebra

Related lectures (44)