Compactness Criterion in Reductive Groups

About
Privacy
Disclaimer

Graph Chatbot

In course

Dolor aliquip duis dolore nisi amet commodo cillum sint commodo irure sunt et nulla. Incididunt adipisicing nulla reprehenderit et laborum sunt adipisicing quis id ullamco incididunt sint laborum. Dolore veniam commodo anim ipsum proident sit voluptate. Proident culpa adipisicing consectetur sit cillum in excepteur aute eiusmod aliqua ex Lorem aliqua dolor. Dolore ea dolor ex fugiat est ipsum non pariatur cillum dolore deserunt.

Description

This lecture covers the Godement Compactness Criterion in reductive groups, focusing on the concept of anisotropy and covolume computations. It discusses the criteria for anisotropy, the compactness of groups, and the determinants of covolume computations.

Instructor

sint ipsum in

Non consectetur magna nostrud aute dolore occaecat ullamco. Excepteur minim magna laboris exercitation ad qui id aliqua occaecat eu aliqua exercitation mollit. Duis cupidatat ipsum quis dolore anim cillum.

Official source

Related lectures (27)

https://mediaspace.epfl.ch/media/0_xqa2eeib

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.

In course

DEMO: culpa magna ipsum aliqua

Instructor

sint ipsum in

Related lectures (27)

Elements of Lie Groups and Algebras

Explores the transformation of vectors and tensors in quantum physics, emphasizing Lie groups and algebras.

Lie Groups: Representations and Transformations

Explores Lie groups, scalar fields, and vector spaces transformations.

Spherical Tensors and Wigner-Eckart Theorem

Covers the transformation of vectors and tensors in quantum physics.

Vector Transformation and Tense

Explores the transformation of vectors and tensors, including rotations and representations in quantum physics.

Indicial Notation and Vectors

Explores indicial notation, vectors, and the transformation law in the context of mass flux density.