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Titlebook: Commutative Semigroups; P. A. Grillet Book 2001 Springer Science+Business Media Dordrecht 2001 DEX.Finite.Lattice.cohomology.commutative p

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楼主: 忠诚
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Veränderungen wagen: Jetzt geht es los!Group coextensions were developed independently by Grillet [1974] and Leech [1975] for semigroups in general. They yield precise constructions of complete commutative semigroups in terms of abelian groups and group-free semigroups. This leads to the semigroup cohomology which is studied in the last chapters of this book.
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Partizipation von Jugendlichen,Commutative semigroup cohomology assigns abelian groups ..(., G)to a commutative semigroup . and an abelian group valued functor G on ..
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,Entwicklung für die Soziale Arbeit,Like other cohomology theories, commutative semigroup cohomology gives rise to the following problem:
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Elementary PropertiesThis chapter contains basic first properties of commutative semigroups: idempotents, subsemigroups, homomorphisms and congruences, ideals, ideal extensions, ℋ-classes and Schützenberger groups, free commutative semigroups, presentations. It is written for readers who are not familiar with semigroups and can therefore expect a few surprises.
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Cancellative SemigroupsOne of the oldest results in semigroup theory embeds cancellative commutative semigroups into abelian groups, by a construction which also completes ℕ into ℤ and embeds integral domains into fields.
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Group CoextensionsGroup coextensions were developed independently by Grillet [1974] and Leech [1975] for semigroups in general. They yield precise constructions of complete commutative semigroups in terms of abelian groups and group-free semigroups. This leads to the semigroup cohomology which is studied in the last chapters of this book.
发表于 2025-3-24 10:54:46 | 显示全部楼层
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Semigroups with Zero CohomologyLike other cohomology theories, commutative semigroup cohomology gives rise to the following problem:
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https://doi.org/10.1007/978-1-4757-3389-1DEX; Finite; Lattice; cohomology; commutative property; congruence; group; homology; semigroup; set
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