THE p-COCKCROFT PROPERTY OF THE SEMI-DIRECT PRODUCTS OF MONOIDS
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Publication:3043625
DOI10.1142/S0218196703001298zbMath1071.20049OpenAlexW2081686763MaRDI QIDQ3043625
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Publication date: 6 August 2004
Published in: International Journal of Algebra and Computation (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1142/s0218196703001298
monoid presentationsefficient presentationssemi-direct products\(p\)-Cockcroft propertytrivializer sets
Geometric group theory (20F65) Free semigroups, generators and relations, word problems (20M05) Connections of semigroups with homological algebra and category theory (20M50)
Related Items (14)
On the Efficiency of the Direct Products of Monogenic Monoids ⋮ Unnamed Item ⋮ A new graph based on the semi-direct product of some monoids ⋮ A new monoid construction under crossed products. ⋮ Minimal But Inefficient Presentations for Self Semidirect Products of the Free Abelian Monoid on Two Generators ⋮ Knit products of some groups and their applications. ⋮ Analysis approach to finite monoids ⋮ Some array polynomials over special monoid presentations ⋮ The next step of the word problem over monoids. ⋮ A new approach to connect algebra with analysis: relationships and applications between presentations and generating functions ⋮ Iterated crossed product of cyclic groups ⋮ A NEW EXAMPLE FOR MINIMALITY OF MONOIDS ⋮ A new semigroup obtained via known ones ⋮ Efficiency for self semi-direct products of the free Abelian monoid on two generators.
Cites Work
- Word problems and a homological finiteness condition for monoids
- Orthodox semidirect products and wreath products of monoids
- Finite derivation type for semi-direct products of monoids
- Finite derivation type implies the homological finiteness condition \(FP_ 3\)
- RELATION MODULES AND RELATION BIMODULES OF GROUPS, SEMIGROUPS AND ASSOCIATIVE ALGEBRAS
- EMBEDDING SEMIGROUPS INTO GROUPS, AND THE ASPHERICITY OF SEMIGROUPS
- LOW-DIMENSIONAL HOMOTOPY THEORY FOR MONOIDS
- Semigroups with few endomorphisms
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