A PROFINITE APPROACH TO STABLE PAIRS
DOI10.1142/S0218196710005650zbMath1209.20052arXivmath/0612497OpenAlexW2040684427MaRDI QIDQ3561122
Benjamin Steinberg, Karsten Henckell, John L. Rhodes
Publication date: 25 May 2010
Published in: International Journal of Algebra and Computation (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/math/0612497
semidirect productsMalcev productspseudovarieties of semigroupsmonoid pseudovarietiesstable pairsaperiodic semigroupsrelational morphismsHenckell-Schützenberger expansionsidempotent pointlike setsMaltsev products\(\mathbf V\)-triplesfree pro-\(\mathbf V\) monoids
General structure theory for semigroups (20M10) Varieties and pseudovarieties of semigroups (20M07) Free semigroups, generators and relations, word problems (20M05)
Related Items (11)
Cites Work
- Categories as algebra: An essential ingredient in the theory of monoids
- Almost finite expansions of arbitrary semigroups
- Aperiodic homomorphisms and the concatenation product of recognizable sets
- Pointlike sets: the finest aperiodic cover of a finite semigroup
- Profinite semigroups, Mal'cev products, and identities
- Improved lower bounds for the complexity of finite semigroups
- Lower bounds for complexity of finite semigroups
- INEVITABLE GRAPHS: A PROOF OF THE TYPE II CONJECTURE AND SOME RELATED DECISION PROCEDURES
- Closed subgroups of free profinite monoids are projective profinite groups
- STABLE PAIRS
- APERIODIC POINTLIKES AND BEYOND
- ASH'S TYPE II THEOREM, PROFINITE TOPOLOGY AND MALCEV PRODUCTS: PART I
- HYPERDECIDABLE PSEUDOVARIETIES AND THE CALCULATION OF SEMIDIRECT PRODUCTS
- IDEMPOTENT POINTLIKE SETS
- On Pointlike Sets and Joins of Pseudovarieties
- PROFINITE SEMIGROUPS, VARIETIES, EXPANSIONS AND THE STRUCTURE OF RELATIVELY FREE PROFINITE SEMIGROUPS
This page was built for publication: A PROFINITE APPROACH TO STABLE PAIRS