S
Stuart W. Margolis
Researcher at Bar-Ilan University
Publications - 103
Citations - 1943
Stuart W. Margolis is an academic researcher from Bar-Ilan University. The author has contributed to research in topics: Semigroup & Monoid. The author has an hindex of 26, co-authored 101 publications receiving 1836 citations. Previous affiliations of Stuart W. Margolis include University of Nebraska–Lincoln & University of California, Berkeley.
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Ash's type ii theorem, profinite topology and malcev products: part i
TL;DR: In this paper, it was shown that the type II conjecture is equivalent with two other conjectures on the structure of closed sets (one conjecture for the free monoid and another one for free groups).
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Representation theory of finite semigroups, semigroup radicals and formal language theory
TL;DR: In this paper, the congruence associated to the direct sum of all irreducible representations of a finite semigroup over an arbitrary field is characterized, and applications are given to obtain many new results, as well as easier proofs of several results in the literature.
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Closed subgroups in pro-v topologies and the extension problem for inverse automata
TL;DR: The problem of computing the closure of a finitely generated subgroup of the free group in the pro-V topology is related with an extension problem for inverse automata which can be stated as follows: given partial one-to-one maps on a finite set, can they be extended into permutations generating a group in V?
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E-unitary inverse monoids and the Cayley graph of a group presentation
Stuart W. Margolis,John Meakin +1 more
TL;DR: In this paper, the authors modify a lemma of I. Simon and show how to construct E -unitary inverse monoids from the free idempotent and commutative category over the Cayley graph of the maximal group image.
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Free inverse monoids and graph immersions
Stuart W. Margolis,John Meakin +1 more
TL;DR: It is proved using these methods, that a closed inverse submonoid of a free inverse monoid is finitely generated if and only if it has finite index if andonly if it is a rational subset of the free inversemonoid in the sense of formal language theory.