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- W3205488728 abstract "Two semigroups are lattice isomorphic if the lattices of their subsemi-groups are isomorphic, and a class of semigroups is lattice closed if it contains every semigroup which is lattice isomorphic to some semigroup from that class. An orthodox semigroup is a regular semigroup whose idempotents form a sub-semigroup. We prove that the class of all orthodox semigroups in which every nonidempotent element has infinite order is lattice closed." @default.
- W3205488728 created "2021-10-25" @default.
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- W3205488728 date "2021-12-01" @default.
- W3205488728 modified "2023-10-04" @default.
- W3205488728 title "On lattice isomorphisms of orthodox semigroups" @default.
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- W3205488728 doi "https://doi.org/10.14232/actasm-020-558-7" @default.
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