<--- Back to Details
First PageDocument Content
Free Lie algebra / Poisson bracket / Lie coalgebra / Algebraic structure / Weight / Universal enveloping algebra / Kac–Moody algebra / Abstract algebra / Algebra / Lie algebras
Date: 2013-12-11 12:47:03
Free Lie algebra
Poisson bracket
Lie coalgebra
Algebraic structure
Weight
Universal enveloping algebra
Kac–Moody algebra
Abstract algebra
Algebra
Lie algebras

Lecture III Five Lie Algebras

Add to Reading List

Source URL: www.aimath.org

Download Document from Source Website

File Size: 75,57 KB

Share Document on Facebook

Similar Documents

Algebra / Abstract algebra / Mathematics / Non-associative algebra / Conformal field theory / Lie algebras / Vertex operator algebra / Algebra over a field / Vector space / Universal enveloping algebra

Introduction to Vertex Algebras Mike Welby 6th November, 2015 Mike Welby

DocID: 1mXCt - View Document

Mathematical structures / Algebraic structures / Algebras / Algebra over a field / Structure / Term algebra / Boolean algebra / Universal enveloping algebra / Clifford algebra / Abstract algebra / Algebra / Mathematics

A Hidden Herbrand Theorem: Combining the Object and Logic Paradigms Joseph Goguen Dept. Computer Science & Engineering University of California, San Diego

DocID: 18mb4 - View Document

Monoidal categories / Representation theory / Algebras / Lie groups / Butcher group / Universal enveloping algebra / Lie algebra / Coalgebra / Bialgebra / Abstract algebra / Mathematics / Hopf algebras

NORGES TEKNISK-NATURVITENSKAPELIGE UNIVERSITET Algebraic Structures on Ordered Rooted Trees and Their Significance to Lie Group Integrators by

DocID: 13xjC - View Document

Hopf algebras / Ring theory / Lie algebras / Quantum group / Universal enveloping algebra / Steenrod algebra / Clifford algebra / Abstract algebra / Algebra / Representation theory

ON QUANTUM GROUP GLp,q (2) arXiv:q-algJan 1997 Tanya Khovanova January 28, 1997

DocID: 13w3b - View Document

Representation theory / Ring theory / Lie algebras / Quantum group / Universal enveloping algebra / Weight / Adjoint functors / Graded algebra / Frobenius algebra / Abstract algebra / Algebras / Hopf algebras

QUANTUM GROUPS AND REPRESENTATIONS WITH HIGHEST WEIGHT Joseph Bernstein and Tanya Khovanova arXiv:q-algApr 1997

DocID: 13qDm - View Document