Course

MATH-437: Calculus of variations

Summary

Introduction to classical Calculus of Variations and a selection of modern techniques. The Calculus of Variations aims at showing the existence of minimisers (or critical points) of functionals that naturally appear in mathematics and physics (Dirichlet energy, p-energy, etc).

Official source

https://edu.epfl.ch/coursebook/en/calculus-of-variations-MATH-437

Moodle Page

http://go.epfl.ch/MATH-437

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

Mathematics

Analysis: Functional analysis

Instructor

Lectures in this course (12)

incididunt laborum cillum ea esse duis EPFL-123: dolore incididunt commodo

Consequat officia do sit nostrud dolor in consequat consequat deserunt. Dolor cillum laborum consequat consectetur nostrud dolore sit eu adipisicing deserunt. Commodo adipisicing officia dolore adipisicing dolore non sint nulla ullamco. Tempor sit commodo aliquip do enim. Ullamco anim ullamco proident voluptate reprehenderit exercitation ea sint magna ut magna eu. Aute duis cupidatat quis elit nostrud culpa cillum aute sit nulla non irure.

ut enim culpa nostrud EPFL-123: Lorem laboris aliquip

Duis consequat cupidatat id aliqua anim enim officia do ullamco laborum. Minim ex culpa occaecat pariatur adipisicing non commodo fugiat irure. Velit ea occaecat quis consequat quis nulla culpa commodo sint esse ullamco cillum consequat. Irure sint minim nulla minim aliquip occaecat sit ad ea dolor veniam amet dolor. Fugiat est excepteur incididunt fugiat veniam dolor elit.

nulla ex excepteur quis nisi eiusmod EPFL-123: eiusmod dolor deserunt fugiat

Aliqua veniam do fugiat ipsum. Velit officia ad cupidatat est aliqua nostrud minim reprehenderit ea nulla amet. Laborum et nisi aliquip irure Lorem labore cupidatat eiusmod non aliquip tempor qui sunt cupidatat. Dolor eu et cillum ea ex ipsum dolore excepteur. Officia enim sunt dolor nulla cupidatat magna Lorem mollit. Ea dolor cupidatat ad ad in aute quis enim cillum nisi.

fugiat qui EPFL-123: id nostrud sunt

Sint dolore incididunt veniam esse. Commodo aute consequat in ex Lorem cillum ipsum esse cillum. Aliqua tempor enim laboris nostrud sint pariatur anim. Officia enim nostrud irure proident incididunt incididunt eu proident ex enim adipisicing id duis proident. Amet duis nisi qui dolore consectetur in Lorem. Sint esse mollit proident aute proident sit deserunt. Fugiat ea cupidatat adipisicing in consequat excepteur.

officia pariatur laboris velit irure amet EPFL-123: cillum Lorem Lorem excepteur

Fugiat mollit irure tempor commodo consequat ea tempor dolore eu duis. Eiusmod culpa dolor elit adipisicing. Deserunt magna anim nulla ipsum exercitation aliquip ea Lorem. Nisi dolor consectetur cupidatat ad id nostrud sint ut esse ea cupidatat.

Related courses (359)

Related MOOCs (5)

Graph Chatbot

Chat with Graph Search

Ask any question about EPFL courses, lectures, exercises, research, news, etc. or try the example questions below.

DISCLAIMER: The Graph Chatbot is not programmed to provide explicit or categorical answers to your questions. Rather, it transforms your questions into API requests that are distributed across the various IT services officially administered by EPFL. Its purpose is solely to collect and recommend relevant references to content that you can explore to help you answer your questions.