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Semigroups, Categories, and Partial ...
~
Rajan, A. R.
Semigroups, Categories, and Partial Algebras = ICSAA 2019, Kochi, India, December 9–12 /
Record Type:
Language materials, printed : Monograph/item
Title/Author:
Semigroups, Categories, and Partial Algebras/ edited by P. G. Romeo, Mikhail V. Volkov, A. R. Rajan.
Reminder of title:
ICSAA 2019, Kochi, India, December 9–12 /
other author:
Romeo, P. G.
Description:
XIV, 241 p. 50 illus., 10 illus. in color.online resource. :
Contained By:
Springer Nature eBook
Subject:
Commutative algebra. -
Online resource:
https://doi.org/10.1007/978-981-33-4842-4
ISBN:
9789813348424
Semigroups, Categories, and Partial Algebras = ICSAA 2019, Kochi, India, December 9–12 /
Semigroups, Categories, and Partial Algebras
ICSAA 2019, Kochi, India, December 9–12 /[electronic resource] :edited by P. G. Romeo, Mikhail V. Volkov, A. R. Rajan. - 1st ed. 2021. - XIV, 241 p. 50 illus., 10 illus. in color.online resource. - Springer Proceedings in Mathematics & Statistics,3452194-1017 ;. - Springer Proceedings in Mathematics & Statistics,125.
A. Guterman, L. Márki, P. Shteyner, Ordering orders and quotient rings -- P. U. Anusha, Riyas and K. Geetha, A Study On Cayley Graphs of Full Transformation Semigroups -- A. M. Gaysian M. V. Volkov, Block groups and Hallrelations -- B. Yu , Z. Wang, K. Shum, Balanced Categories and the Biorder in Semigroups -- G. Kudryavtseva, Quotients of the booleanization of an inverse semigroup -- J. Kumar, S. Dalal, P. Pandey, On the structure of the commuting graph of Brandt semigroups -- J. Meakin, P. A. Azeef Mohammed A. R. Rajan, The mathematical work of KS S Nampooripad -- J. Rhodes, A. Schilling, Markov chains through semigroup graph expansions (a survey) -- L. Carini, On various multiplicity free products of Schur functions -- Mário J. J. Branco, J. Carlos Costa, On ω−identities over finite aperiodic semigroups with commuting idempotents -- M. V. Lawson, The polycyclic inverse monoids and the Thompson group revisited -- C. S. Preenu, A. R. Rajan, K. S. Zeenath, Category of principal left ideals of Normal bands -- P. G. Romeo, R. Jose, Category of chain bundles -- V. Yu Shaprynskii, B. M Vernikov, Cancellable elements in the lattice of overcommutative semigroup varieties.
This book is a collection of selected papers presented at the International Conference on Semigroups and Applications, held at the Cochin University of Science and Technology, India, from December 9–12, 2019. This book discusses the recent developments in semigroups theory, category theory and the applications of these in various areas of research, including structure theory of semigroups, lattices, rings and partial algebras. This book presents chapters on ordering orders and quotient rings, block groups and Hall’s relations, quotients of the Booleanization of inverse semigroup, Markov chains through semigroup graph expansions, polycyclic inverse monoids and Thompson group, balanced category and bundle category. This book will be of much value to researchers working in areas of semigroup and operator theory.
ISBN: 9789813348424
Standard No.: 10.1007/978-981-33-4842-4doiSubjects--Topical Terms:
672047
Commutative algebra.
LC Class. No.: QA251.3
Dewey Class. No.: 512.44
Semigroups, Categories, and Partial Algebras = ICSAA 2019, Kochi, India, December 9–12 /
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This book is a collection of selected papers presented at the International Conference on Semigroups and Applications, held at the Cochin University of Science and Technology, India, from December 9–12, 2019. This book discusses the recent developments in semigroups theory, category theory and the applications of these in various areas of research, including structure theory of semigroups, lattices, rings and partial algebras. This book presents chapters on ordering orders and quotient rings, block groups and Hall’s relations, quotients of the Booleanization of inverse semigroup, Markov chains through semigroup graph expansions, polycyclic inverse monoids and Thompson group, balanced category and bundle category. This book will be of much value to researchers working in areas of semigroup and operator theory.
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