COMBINATORIAL REES–SUSHKEVICH VARIETIES THAT ARE CROSS, FINITELY GENERATED, OR SMALL
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Publication:5187722
DOI10.1017/S0004972709000616zbMath1192.20044OpenAlexW2080845342MaRDI QIDQ5187722
Publication date: 1 March 2010
Published in: Bulletin of the Australian Mathematical Society (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1017/s0004972709000616
finite semigroupssemigroup identitiesRees-Sushkevich varietiesvarieties of semigroupsfinitely based varietiescombinatorial semigroupslattices of subvarietiescross varietiesfinitely generated varietiessmall varieties0-simple semigroups
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Cites Work
- Unnamed Item
- On bases of completely simple semigroup identities
- The intersection of pseudovarieties of central simple semigroups.
- The interval \([\mathbf B_{2}, \mathbf{NB}_{2}\) in the lattice of Rees-Sushkevich varieties]
- Varieties generated by semigroups of order four
- On cross semigroup varieties and related questions
- On the finite basis problem for completely \(0\)-simple semigroup identities
- Identities of a five-element \(0\)-simple semigroup
- Algorithmic problems for finite groups and finite \(0\)-simple semigroups
- On identity bases of epigroup varieties
- Identity bases for some non-exact varieties.
- Some conditions related to the exactness of Rees-Sushkevich varieties.
- Centrality in Rees-Sushkevich varieties.
- COMBINATORIAL REES–SUSHKEVICH VARIETIES ARE FINITELY BASED
- On the complete join of permutative combinatorial Rees-Sushkevich varieties
- SUBVARIETIES OF THE VARIETY GENERATED BY THE FIVE-ELEMENT BRANDT SEMIGROUP
- Depth-First Search and Linear Graph Algorithms
