Infinite-dimensional Lie Algebras by Iain Gordon
Share this page:-
We need Your Support, Kindly Share this Web Page with Other Friends
Congratulations, the link is avaliable for free download.
About this book :-
Kac–Moody is a special kind of algebra called algebras, which are important in both mathematics and physics. The book covers how these algebras work, how they can be used, and how they connect to things like number theory and symmetry. Iain Gordon is a mathematician who studies related topics, especially Cherednik algebras, and has taught courses on infinite-dimensional Lie algebras, but he hasn’t written a book with that title.
This text cover The Central extensions, The Virasoro algebra, The Heisenberg algebra, Enveloping algebras, A little infinite-dimensional surprise, Hands-on loop and affine algebras, Simple Lie algebras, Kac-Moody Lie algebras, Classification of generalised Cartanmatrices, Dynkin diagrams, Forms, Weyl groups and roots, Root spaces, Affine Lie algebras and Kac-Moody Lie algebras, etc.
Book Detail :-
This book has following details information.
Title:
Infinite-dimensional Lie Algebras by Iain Gordon by NA
Publisher:
University of Edinburgh
Series:
eBookDirectory
Year:
2009
Pages:
55
Type:
PDF
Language:
English
ISBN-10 #:
N\A
ISBN-13 #:
N\A
Country:
Pakistan
License:
N\A
Get this book from Amazon
About Author :-
The author NA
NA
Book Contents :-
conver the following topics.
1. Introduction
2. Central extensions
3. The Virasoro algebra
4. The Heisenberg algebra
5. Representations of the Virasoro algebra
6. Enveloping algebras
7. The universal highest-weight representations of Vir
8. Irreducibilty and unitarity of Virasoro representations
9. A little infinite-dimensional surprise
10. Hands-on loop and affine algebras
11. Simple Lie algebras
12. Kac-Moody Lie algebras
13. Classification of generalised Cartan matrices
14. Dynkin diagrams
15. Forms, Weyl groups and roots
16. Root spaces
17. Affine Lie algebras and Kac-Moody Lie algebras
18. The Weyl-Kac formula
19. W - K + A = M
20. KP hierarchy and Lie theory
21. The Kazhdan-Lusztig Conjecture
Note :-
We are not the owner of this book/notes. We provide it which is already avialable on the internet. For any further querries please contact us. We never SUPPORT PIRACY. This copy was provided for students who are financially troubled but want studeing to learn.
If You Think This Materials Is Useful, Please get it legally from the PUBLISHERS.
Thank you.
Now please OPEN for DOWNLOAD the BOOK.
'
Similar
Abstract Algebra
Books
|
A Computational Introduction to Number Theory & Algebra
This textbook that introduces number theory and algebra with a focus on computational methods and real-world applications, particularly in cryptography and coding theory. Designed for students in computer science or mathematics, the book requires min . . . READ MORE
|
|
|
Topological Groups: Yesterday, Today, Tomorrow - Morris
This text offering a comprehensive overview of topological group theory. It traces the field's development from foundational questions posed by David Hilbert in 1900 to contemporary research.
It required half a century of effort by several generati . . . READ MORE
|
|
|
Algebraic Topology by Allen Hatcher
Allen Hatcher's Algebraic Topology is a widely used textbook that introduces the field of algebraic topology. In most major universities it's often used in graduate-level courses and is appreciated for its clear, geometric approach.
This introductor . . . READ MORE
|
|
|
Model Theory, Algebra, and Geometry by Deirdre Haskell
Model theory is a branch of mathematical logic that has found applications in several areas of algebra and geometry. This text explores how model theory applies to various areas of algebra and geometry. The book demonstrates how abstract concepts in . . . READ MORE
|
|
|
Modeling, Functions, and Graphs: Algebra for College
This book is a comprehensive algebra textbook designed for college students. It focus on three core themes throughout their textbook: Modeling, Functions, Graphs and motivate students to acquire the skills and techniques of algebra by placing them in . . . READ MORE
|
|