On the semidirect product of the pseudovariety of semilattices by a locally finite pseudovariety of groups | RAIRO - Theoretical Informatics and Applications (RAIRO: ITA)

Free Access

Issue		RAIRO-Theor. Inf. Appl. Volume 31, Number 3, 1997


Page(s)		237 - 250
DOI		https://doi.org/10.1051/ita/1997310302371
Published online		01 February 2017

1. J. ALMEIDA, Semidirect products of pseudovarieties from the universal algebraist's point of view, Journal of Pure and Applied Algebra, 1989, 60, pp. 113-128. [MR: 1020712] [Zbl: 0687.20053] [Google Scholar]
2. J. ALMEIDA, Oniterated semidirect products of finite semilattices, Journal of Algebra, 1991, 142, pp. 239-254. [MR: 1125216] [Zbl: 0743.20056] [Google Scholar]
3. J. ALMEIDA, Semigrupos Finitos e Álgebra Universal (Institute of Mathematics and Statistics of the University of São Paulo, 1992), Finite Semigroups and Universal Algebra (World Scientific, Singapore, 1994). [Google Scholar]
4. C. J. ASH, Finite semigroups with commuting idempotents, Journal of the Australian Mathematical Society, 1987, 43, pp. 81-90. [MR: 886805] [Zbl: 0634.20032] [Google Scholar]
5. F. BLANCHET-SADRI, Equations on the semidirect product of a finite semilattice by a J-trivial monoid of height k, RAIRO Informatique Théorique et Applications, 1995, 29, pp. 157-170. [EuDML: 92502] [MR: 1347591] [Zbl: 0833.68073] [Google Scholar]
6. F. BLANCHET-SADRI and X. H. ZHANG, Equations on the semidirect product of a finite semilattice by a finite commutative monoid, Semigroup Forum, 1994, 49, pp. 67-81. [EuDML: 135335] [MR: 1272864] [Zbl: 0816.20052] [Google Scholar]
7. S. BURRIS and H. P. SANKAPPANAVAR, A Course in Universal Algebra (Springer-Verlag, New York, 1981). [MR: 648287] [Zbl: 0478.08001] [Google Scholar]
8. S. EILENBERG, Automata, Languages, and Machines, A (Academic Press, NewYork, 1974), B (Academic Press, NewYork, 1976). [MR: 530382] [Google Scholar]
9. S. EILENBERG and M. P. SCHÜTZENBERGER, On pseudovarieties, Advances in Mathematics, 1976, 19, pp. 413-418. [MR: 401604] [Zbl: 0351.20035] [Google Scholar]
10. C. IRASTORZA, Base non finie de variétés, in STACS'85, Lecture Notes in Computer Science (Springer-Verlag), Berlin, 1985, 182, pp. 180-186. [MR: 786881] [Zbl: 0572.20041] [Google Scholar]
11. S. W. MARGOLIS and J. E. PIN, Inverse semigroups and varieties of finite semigroups, Journal of Algebra, 1987, 10, pp. 306-323. [MR: 910386] [Zbl: 0625.20045] [Google Scholar]
12. J. E. PIN, Variétés de Langages Formels. (Masson, Paris, 1984), Varieties of Formal Languages, (North Oxford Academic, London, 1986 and Plenum, New York, 1986). [MR: 752695] [Zbl: 0636.68093] [Google Scholar]
13. J. E. PIN, On semidirect products of two finite semilattices, Semigroup Forum, 1984, 28, pp. 73-81. [EuDML: 134640] [MR: 729653] [Zbl: 0527.20046] [Google Scholar]

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