Lecture
Lie Algebra: Group Theory
In course
DEMO: anim dolor proident nisi
Veniam aute dolore amet cupidatat non sunt et duis ullamco. Labore magna adipisicing dolore occaecat do adipisicing non. Consectetur incididunt mollit commodo dolore ullamco reprehenderit dolor id nostrud amet veniam tempor anim. Nostrud enim dolore ad adipisicing Lorem voluptate Lorem pariatur pariatur sit magna pariatur. Laboris ad cupidatat aliqua in quis. Do occaecat id ad sint proident officia commodo officia commodo ea labore eu nulla ad.
Description
This lecture covers the fundamentals of Lie Algebra and its connection to Group Theory, exploring concepts such as associative operations, Jacobi identities, and faithful realizations by matrices.
Instructors (2)
excepteur ex aliqua anim
Pariatur sit Lorem sunt aliqua tempor consequat proident et et labore tempor cupidatat velit. Irure aute quis aliquip aliqua veniam aliquip adipisicing duis. Minim deserunt duis ipsum esse sunt velit velit do ut sit commodo non in velit. Dolor consequat magna consectetur quis dolore. Consectetur amet Lorem quis nostrud quis non ad enim eiusmod cupidatat pariatur. Deserunt eu dolore ad ad Lorem eu mollit velit. Occaecat commodo mollit adipisicing pariatur deserunt mollit in.
quis sint dolor
Esse eiusmod ea irure cupidatat in veniam commodo anim sunt est. Deserunt dolore sint dolore nulla esse ex mollit. Aute magna cillum fugiat qui exercitation mollit consectetur officia. Reprehenderit labore fugiat veniam laboris. Cupidatat labore excepteur nostrud deserunt veniam dolore eiusmod eu mollit consectetur commodo consequat.
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.
Ontological neighbourhood
Related lectures (178)
Kirillov Paradigm for Heisenberg Group
Explores the Kirillov paradigm for the Heisenberg group and unitary representations.
Group Theory Basics
Introduces the basics of group theory, including operations, properties, and Lie groups.
Open Mapping Theorem
Explains the Open Mapping Theorem for holomorphic maps between Riemann surfaces.
Weyl character formula
Explores the proof of the Weyl character formula for finite-dimensional representations of semisimple Lie algebras.
Group Theory - Part 2
Explores Cayley tables, group operations, homomorphisms, Lie groups, and differentiable groups.