Interactions of Quantum Affine Algebras with Cluster Algebras, Current Algebras and Categorification In honor of Vyjayanthi Chari on the occasion of her 60th birthday

This volume collects chapters that examine representation theory as connected with affine Lie algebras and their quantum analogues, in celebration of the impact Vyjayanthi Chari has had on this area. The opening chapters are based on mini-courses given at the conference “Interactions of Quantum Affi...

Full description

Bibliographic Details
Other Authors: Greenstein, Jacob (Editor), Hernandez, David (Editor), Misra, Kailash C. (Editor), Senesi, Prasad (Editor)
Format: eBook
Language:English
Published: Cham Springer International Publishing 2021, 2021
Edition:1st ed. 2021
Series:Progress in Mathematics
Subjects:
Online Access:
Collection: Springer eBooks 2005- - Collection details see MPG.ReNa
LEADER 03516nmm a2200409 u 4500
001 EB002013411
003 EBX01000000000000001176310
005 00000000000000.0
007 cr|||||||||||||||||||||
008 220411 ||| eng
020 |a 9783030638498 
100 1 |a Greenstein, Jacob  |e [editor] 
245 0 0 |a Interactions of Quantum Affine Algebras with Cluster Algebras, Current Algebras and Categorification  |h Elektronische Ressource  |b In honor of Vyjayanthi Chari on the occasion of her 60th birthday  |c edited by Jacob Greenstein, David Hernandez, Kailash C. Misra, Prasad Senesi 
250 |a 1st ed. 2021 
260 |a Cham  |b Springer International Publishing  |c 2021, 2021 
300 |a XXIV, 440 p. 123 illus  |b online resource 
505 0 |a Publications of Vyjayanthi Chari -- Students of Vyjayanthi Chari -- Part I: Courses -- String Diagrams and Categorification -- Quantum Affine Algebras and Cluster Algebras -- Part II: Surveys -- Work of Vyjayanthi Chari -- Steinberg Groups for Jordan Pairs - An Introduction with Open Problems -- On the Hecke-Algebraic Approach for General Linear Groups over a p-adic Field -- Part III: Papers -- Categorical Representations and Classical p-adic Groups -- Formulae of l-Divided Powers in Uq(sl2),II -- Longest Weyl Group Elements in Action -- Dual Kashiwara Functions for the B(∞) Crystal in the Bipartite Case -- Lusztig's t-Analogue of weight multiplicity via Crystals -- Conormal Varieties on the Cominuscule Grassmannian -- Evaluation Modules for Quantum Toroidal gln Algebras -- Dynamical Quantum Determinants and Pfaffians 
653 |a Associative algebras 
653 |a Group Theory and Generalizations 
653 |a Group theory 
653 |a Nonassociative rings 
653 |a Algebra, Homological 
653 |a Mathematical Physics 
653 |a Mathematical physics 
653 |a Associative rings 
653 |a Category Theory, Homological Algebra 
653 |a Non-associative Rings and Algebras 
653 |a Associative Rings and Algebras 
700 1 |a Hernandez, David  |e [editor] 
700 1 |a Misra, Kailash C.  |e [editor] 
700 1 |a Senesi, Prasad  |e [editor] 
041 0 7 |a eng  |2 ISO 639-2 
989 |b Springer  |a Springer eBooks 2005- 
490 0 |a Progress in Mathematics 
856 4 0 |u https://doi.org/10.1007/978-3-030-63849-8?nosfx=y  |x Verlag  |3 Volltext 
082 0 |a 512.46 
520 |a This volume collects chapters that examine representation theory as connected with affine Lie algebras and their quantum analogues, in celebration of the impact Vyjayanthi Chari has had on this area. The opening chapters are based on mini-courses given at the conference “Interactions of Quantum Affine Algebras with Cluster Algebras, Current Algebras and Categorification”, held on the occasion of Chari’s 60th birthday at the Catholic University of America in Washington D.C., June 2018. The chapters that follow present a broad view of the area, featuring surveys, original research, and an overview of Vyjayanthi Chari’s significant contributions. Written by distinguished experts in representation theory, a range of topics are covered, including: String diagrams and categorification Quantum affine algebras and cluster algebras Steinberg groups for Jordan pairs Dynamical quantum determinants and Pfaffians Interactions of Quantum Affine Algebras with Cluster Algebras, Current Algebras and Categorification will be an ideal resource for researchers in the fields of representation theory and mathematical physics