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- W2146256533 abstract "It is well known that the lattice Λ( S ) of congruences on a regular semigroup S contains certain fundamental congruences. For example there is always a minimum band congruence β, which Spitznagel has used in his study of the lattice of congruences on a band of groups [16]. Of key importance to his investigation is the fact that β separates congruences on a band of groups in the sense that two congruences are the same if they have the same meet and join with β. This result enabled him to characterize θ-modular bands of groups as precisely those bands of groups for which ρ⃗(ρ∨β, ρ∧β)is an embedding of Λ( S ) into a product of sublattices." @default.
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- W2146256533 date "1977-07-01" @default.
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- W2146256533 title "Congruences on an orthodox semigroup via the minimum inverse semigroup congruence" @default.
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- W2146256533 doi "https://doi.org/10.1017/s0017089500003256" @default.
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