Representation theory of Lie groups

Antifundamental representation

In mathematics differential geometry, an antifundamental representation of a Lie group is the complex conjugate of the fundamental representation, although the distinction between the fundamental and the antifundamental representation is a matter of convention. However, these two are often non-equivalent, because each of them is a complex representation. (Wikipedia).

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Defense from antisprm.br (portuguese with EN sub)

Educational video from antispam.br available at http://www.antispam.br/videos/english/

From playlist awareness

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Integration 3 The Antiderivative

The antiderivate.

From playlist Integration

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From playlist Simplify Using the Rules of Exponents

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👉 Learn how to simplify expressions using the power rule and the negative exponent rule of exponents. When several terms of an expression is raised to an exponent outside the parenthesis, the exponent is distributed over the individual terms in the expression and the exponent outside the p

From playlist Simplify Using the Rules of Exponents

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how to simplify an expression raised to a negative power

👉 Learn how to simplify expressions using the power rule and the negative exponent rule of exponents. When several terms of an expression is raised to an exponent outside the parenthesis, the exponent is distributed over the individual terms in the expression and the exponent outside the p

From playlist Simplify Using the Rules of Exponents

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Applying the power rule of exponents to simplify an expression

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From playlist Simplify Using the Rules of Exponents

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From playlist Mathematics

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This is the ninth lecture in the IMPRS Ringvorlesung, the advanced graduate course at the Max Planck Institute for Mathematics in the Sciences.

From playlist IMPRS Ringvorlesung - Introduction to Nonlinear Algebra

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Kevin Buzzard (lecture 17/20) Automorphic Forms And The Langlands Program [2017]

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From playlist MSRI Summer School: Automorphic Forms And The Langlands Program, by Kevin Buzzard [2017]

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Representations of p-adic reductive groups by Tasho Kaletha

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Henniart: Classification des représentations admissibles irréductibles modulo p...

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Structure of A-packets for p-adic symplectic/orthogonal groups by Bin Xu

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From playlist physics

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Representation theory: Introduction

This lecture is an introduction to representation theory of finite groups. We define linear and permutation representations, and give some examples for the icosahedral group. We then discuss the problem of writing a representation as a sum of smaller ones, which leads to the concept of irr

From playlist Representation theory

Related pages

Complex representation | Lie group | Mathematics | Differential geometry | Fundamental representation