On ordered regular semigroups with biggest inverses.
T.S. Blyth, G.A. Pinto (1997)
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T.S. Blyth, G.A. Pinto (1997)
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S. Subbiah, K. jr. Magill (1979)
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M. Satyanarayana, C.S. Nagore (1979)
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J. Rompke (1974)
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N. Kehayopulu, M. Tsingelis (1995)
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K.S.S. Namboodripad (1971)
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T.S. Blyth, G.A. Pinto (2016)
Discussiones Mathematicae General Algebra and Applications
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An ordered semigroup S is said to be principally ordered if, for every x ∈ S there exists x* = max{y ∈ S | xyx ⩽ x}. Here we investigate those principally ordered regular semigroups that are pointed in the sense that the classes modulo Green's relations ℒ,ℛ,𝒟 have biggest elements which are idempotent. Such a semigroup is necessarily a semiband. In particular we describe the subalgebra of (S;*) generated by a pair of comparable idempotents that are 𝒟-related. We also prove that those...
H.J. Weinert (1986-1987)
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T. Saitô (1983)
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N. Kehayopulu (1980)
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A. Wannebo (1981)
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