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Petrich, M.

Semigroups certain of whose subsemigroups have identities. (English) Zbl 0143.03203

Czech. Math. J. 16(91), 186-198 (1966).
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Cited in 10 Documents

Keywords:

generalized groups, semigroups
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\textit{M. Petrich}, Czech. Math. J. 16(91), 186--198 (1966; Zbl 0143.03203)
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References:

[1] R. H. Brück: A survey of binary systems. Springer, Berhn, 1958.
[2] A. H. Clifford, G. B. Preston: The algebraic theory of semigroups, Vol. I. Math. Surveys No. 7, Amer. Math. Soc, Providence, R. I., 1961. · Zbl 0111.03403
[3] P. H. H. Fantham: On the classification of a certain type of semigroup. Proc. London Math. Soc. (3) 10 (1960), 409-427. · Zbl 0228.20035
[4] B. Kolibiarová: On semigroups, every subsemigroup of which has a left identify. Mat.-Fyz. Časopis Slovensk. Akad. Vied 7 (1957), 177-182
[5] B. Kolibiarová: On semigroups, every left ideal of which has a one-sided identity. Mat.-Fyz. Časopis Slovensk. Akad. Vied 10 (1960), 9-17
[6] B. Kolibiarová: On semigroups, every principal left ideal of which has an identity. Mat.-Fyz. Časopis Slovensk. Akad. Vied 11 (1961), 275-281
[7] M. Petrich: Sur certaines classes de demi-groupes, I. Acad. Roy. Belg. Bull. CI. Sci. 49 (1963), 785-798. · Zbl 0124.25704
[8] M. Petrich: The maximal semilattice decomposition of a semigroup. Math. Zeitschrift 85 (1964), 68-82. · Zbl 0124.25801
[9] Š. Schwarz: Contribution to the theory of periodic semigroups. Czechoslovak Math. J. 3 (1953), 7-21 · Zbl 0053.34803
[10] N. N. Vorob’ev: Associative systems of which every subsystem has an identity. Doklady Akad. Nauk SSSR 88 (1953), 393-396
[11] N. N. Vorob’ev: On associative systems of which every left ideal has an identity. Leningrad. Gos. Ped. Inst. Uc. Zap. 103 (1955), 83-90
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