Dually Semimodular Consistent Lattices
A lattice L is said to be dually semimodular if for all elements a and b in L, a ∨ b covers b implies that a covers a ∧ b. L is consistent if for every join-irreducible j and every element x in L, the element x ∨ j is a join-irreducible in the upper interval [x,l]. In this paper, finite dually semim...
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Format: | Others |
Language: | English |
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North Texas State University
1988
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Online Access: | https://digital.library.unt.edu/ark:/67531/metadc330641/ |