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Algebraic Monoids Group Embeddings And Algebraic Combinatorics 1st Edition Mahir Can

  • SKU: BELL-4929862
Algebraic Monoids Group Embeddings And Algebraic Combinatorics 1st Edition Mahir Can
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Algebraic Monoids Group Embeddings And Algebraic Combinatorics 1st Edition Mahir Can instant download after payment.

Publisher: The Fields Institute for Research in Mathematical Sciences; Springer,Springer Science+Business Media
File Extension: PDF
File size: 4.52 MB
Pages: 360
Author: Mahir Can, Zhenheng Li, Benjamin Steinberg, Qiang Wang (Editors)
ISBN: 9781493909377, 9781493909384, 9781493956005, 1493909371, 149390938X, 1493956000
Language: English
Year: 2014
Edition: 1
Volume: 71

Product desciption

Algebraic Monoids Group Embeddings And Algebraic Combinatorics 1st Edition Mahir Can by Mahir Can, Zhenheng Li, Benjamin Steinberg, Qiang Wang (editors) 9781493909377, 9781493909384, 9781493956005, 1493909371, 149390938X, 1493956000 instant download after payment.

Main subject categories: • Algebraic Monoids • Group Embeddings • Algebraic Combinatorics • Semigroups • Monoids • Linear Algebra • Stochastic Models • Markov Chains

This book contains a collection of fifteen articles and is dedicated to the sixtieth birthdays of Lex Renner and Mohan Putcha, the pioneers of the field of algebraic monoids.

Topics presented include:

• structure and representation theory of reductive algebraic monoids

• monoid schemes and applications of monoids

• monoids related to Lie theory

• equivariant embeddings of algebraic groups

• constructions and properties of monoids from algebraic combinatorics

• endomorphism monoids induced from vector bundles

• Hodge–Newton decompositions of reductive monoids

A portion of these articles are designed to serve as a self-contained introduction to these topics, while the remaining contributions are research articles containing previously unpublished results, which are sure to become very influential for future work. Among these, for example, the important recent work of Michel Brion and Lex Renner showing that the algebraic semi groups are strongly π-regular.

Graduate students as well as researchers working in the fields of algebraic (semi)group theory, algebraic combinatorics and the theory of algebraic group embeddings will benefit from this unique and broad compilation of some fundamental results in (semi)group theory, algebraic group embeddings and algebraic combinatorics merged under the umbrella of algebraic monoids.

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