Titlebook: Semigroups, Categories, and Partial Algebras; ICSAA 2019, Kochi, I P. G. Romeo,Mikhail V. Volkov,A. R. Rajan Conference proceedings 2021 Th

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Category of Chain Bundles, in particular, the homsets includes sets of the form . and all possible composite of morphisms in .. The morphisms in this category are appropriate maps (functors) between objects of . called chain bundle maps.

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Conference proceedings 2021f 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

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The Polycyclic Inverse Monoids and the Thompson Groups Revisited, associated with the corresponding Cuntz .-algebra. We then show that the group . is also the group of automorphisms of a specific .-ary Cantor algebra: this .-ary Cantor algebra is constructed first as the monoid of total maps of a restriction semigroup à la Statman and then in terms of labelled trees à la Higman.

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On ,-Identities over Finite Aperiodic Semigroups with Commuting Idempotents,The word problems for .-terms over the pseudovariety of aperiodic semigroups with commuting idempotents and over the pseudovariety generated by finite aperiodic inverse semigroups are studied. The two problems have different solutions, thus showing that the two pseudovarieties are distinct, a result proven by Higgins and Margolis.

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P. G. Romeo,Mikhail V. Volkov,A. R. RajanDiscusses recent developments in semigroup algebras and their applications.Presents cutting edge results with rigorous mathematical approach.Valuable to students and researchers working in areas of se

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978-981-33-4844-8The Editor(s) (if applicable) and The Author(s), under exclusive license to Springer Nature Singapor

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