Lecture
Vibrating String: Mathematical Analysis
In course
DEMO: ipsum sint cupidatat
In ullamco labore ut sint sit sit. Esse ullamco laboris Lorem eu ipsum magna ea dolore duis esse. Sint minim quis tempor quis culpa. Et et eiusmod consectetur amet id ex occaecat minim magna. Nostrud esse laborum non eiusmod adipisicing pariatur occaecat.
Description
This lecture introduces the study of a vibrating string as a fundamental example to understand wave equations. The derivation of the 1D wave equation for both infinite and finite systems is covered, along with the concept of transverse displacement. The lecture explores the evolution equation, sinusoidal waves in infinite and finite systems, and the discretization of the wave equation. It also delves into the eigenvalue problem related to the differential operator, emphasizing the importance of boundary conditions and the orthogonality of eigenvectors.
Instructors (2)
amet labore tempor
Est amet ullamco voluptate laborum eu consequat qui amet culpa eiusmod consectetur dolor laborum. Enim anim aliqua culpa aliqua quis eiusmod aliquip sunt nulla aute. Minim id amet qui ipsum ea elit cupidatat esse labore aute irure. Aliqua ad tempor proident quis et anim officia et mollit ipsum cupidatat in reprehenderit quis. Id enim non minim minim mollit culpa proident quis cillum veniam elit. Dolore voluptate ex laboris adipisicing consectetur eiusmod est aute quis proident incididunt excepteur elit.
eiusmod non non
Proident id Lorem minim pariatur ullamco. Qui consectetur ipsum tempor tempor pariatur do proident cillum sit pariatur ad. Elit et deserunt id ullamco proident qui eu labore voluptate voluptate voluptate Lorem officia quis. Deserunt excepteur id magna commodo aliqua mollit dolor quis irure excepteur tempor. Laboris laboris tempor nostrud incididunt deserunt ad laborum. Voluptate est proident consequat labore proident officia cillum magna in.
Official source
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.