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1
Introduction
2
Quantized enveloping algebra
3
Gaussian binomial coefficient
4
Definition of U
5
Relation Relations
6
Classical Presentation
7
Motivation
8
Q deformation
9
Modular space
10
Extension of ksquare
11
Remarks
12
Algebra structure
13
Hopf algebra structure
14
Proof of the lemma
15
Exercise
Description:
Dive into the world of quantum algebra with this comprehensive lecture on quantized enveloping algebras. Explore key concepts such as Gaussian binomial coefficients, classical presentations, and Q-deformations. Learn about the algebra and Hopf algebra structures, and engage with exercises to reinforce understanding. Delivered by Leonardo Maltoni from Sorbonne University as part of the Quantum Groups Seminar at the Institute for Advanced Study, this in-depth talk provides a solid foundation for those interested in advanced mathematical concepts in quantum theory.

Introduction to Quantized Enveloping Algebras - Leonardo Maltoni

Institute for Advanced Study
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