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Title: Embedding in globals of finite semilattices (English)
Author: Gould, Matthew
Author: Iskra, Joseph A.
Author: Pálfy, Péter Pál
Language: English
Journal: Czechoslovak Mathematical Journal
ISSN: 0011-4642 (print)
ISSN: 1572-9141 (online)
Volume: 36
Issue: 1
Year: 1986
Pages: 87-92
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Category: math
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MSC: 06A12
MSC: 20M10
idZBL: Zbl 0612.20037
idMR: MR822870
DOI: 10.21136/CMJ.1986.102069
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Date available: 2008-06-09T15:08:54Z
Last updated: 2020-07-28
Stable URL: http://hdl.handle.net/10338.dmlcz/102069
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Reference: [1] S. G. Beršadskií: Embeddability of semigroups in a global supersemigroup of a group, Semigroup Varieties and Semigroups of Endomorphisms.Leningrad. Gos. Ped. Inst., Leningrad (1979), 47-49 (Russian). MR 0569914
Reference: [2] G. Birkhoff: Subdirect unions in universal algebra.Bull. Amer. Math. Soc., 50 (1944), 764-768. Zbl 0060.05809, MR 0010542, 10.1090/S0002-9904-1944-08235-9
Reference: [3] M. Gould, J. A. Iskra: Embedding in globals of groups and semilattices.Semigroup Forum, 28 (1984), 61-71. Zbl 0525.20051, MR 0729652, 10.1007/BF02572473
Reference: [4] A. Lau: Finite abelian semigroups represented into the power set of finite groups.Czech. Math. J., 29 (1979), 159-162. Zbl 0432.20056, MR 0518152
Reference: [5] M. S. Putcha: Subgroups of the power semigroup of a finite semigroup.Can. J. Math., 21 (1979), 1077-1083. MR 0546960, 10.4153/CJM-1979-099-1
Reference: [6] B. M. Schein: Homomorphisms and subdirect decompositions of semigroups.Рас. J. Math., 17 (1966), 529-547. Zbl 0197.01603, MR 0197603
Reference: [7] T. Tamura: The theory of construction of finite semigroups III: finite unipotent semigroups.Osaka Math. J., 10 (1958), 191-204. Zbl 0084.02604, MR 0102560
Reference: [8] V. Trnková: On a representation of commutative semigroups.Semigroup Forum, 10 (1975), 203-214. MR 0374312, 10.1007/BF02194887
Reference: [9] M. Yamada: Construction of finite commutative semigroups.Bull. Shimane Univ., 15 (1965), 1-11. MR 0393308
Reference: [10] M. Yamada, T. Tamura: Note on finite commutative nil semigroups.Portugaliae Math., 28 (1969), 189-203. Zbl 0214.03702, MR 0289698
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