Hopf Algebras, Quantum Groups and Yang-Baxter Equations by Florin Felix Nichita
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About this book :-
Various aspects of the Yang-Baxter equation, related algebraic structures, and applications are presented in this text. This equation helps scientists understand things like quantum physics, knots, and how particles behave. The algebraic approach to bundles in non-commutative geometry and the definition of quantum real weighted projective spaces are reviewed.
The book explains how special kinds of math structures called Hopf algebras and quantum groups (can be used to study and solve this equation). It includes both theoretical and computational approaches and reflects the active research happening in this field. The book is based on a special issue of the journal Axioms. It's best suited for advanced students, researchers, or anyone interested in the deep mathematical structures behind quantum theory and related areas.
Book Detail :-
This book has following details information.
Title:
Hopf Algebras, Quantum Groups and Yang-Baxter Equations by Florin Felix Nichita by NA
Publisher:
MDPI
Series:
eBookDirectory
Year:
2019
Pages:
240
Type:
PDF
Language:
English
ISBN-10 #:
N\A
ISBN-13 #:
9783038973256
Country:
Pakistan
License:
N\A
Get this book from Amazon
About Author :-
The author NA
NA
Book Contents :-
conver the following topics.
1. Hopf Algebras, Quantum Groups and Yang-Baxter Equations by Tomasz Brzezi ´nski and Simon A. Fairfax
2. Bundles over Quantum Real Weighted Projective Spaces by Michiel Hazewinkel
3. Hasse-Schmidt Derivations and the Hopf Algebra of Non-Commutative Symmetric Functions by Alexander E. Hoffnung
4. The Hecke Bicategory by Konstantinos Kanakoglou
5. Gradings, Braidings, Representations, Paraparticles: Some Open Problems by Apoorva Khare
6. The Sum of a Finite Group of Weights of a Hopf Algebra by Joel Lemay
7. Valued Graphs and the Representation Theory of Lie Algebras by Jon Links
8. Hopf Algebra Symmetries of an Integrable Hamiltonian for Anyonic Pairing by Florin F. Nichita and Bartosz Zieli ´nski
9. The Duality between Corings and Ring Extensions by Jeffrey R. Schmidt
10. From Coalgebra to Bialgebra for the Six-Vertex Model: The Star-Triangle Relation as a Necessary Condition for Commuting Transfer Matrices by Kenichi Shimizu
11. Frobenius–Schur Indicator for Categories with Duality by Robert G. Underwood
12. Quasitriangular Structure of Myhill–Nerode Bialgebras
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