A note on orthomodular lattices
Foulis, David J. (1962)
Portugaliae mathematica
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Displaying similar documents to “Residuated closure operators”
A note on orthomodular lattices
Note on complemented closure operators of complete lattices
Morgado, José (1962)
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IC-lattices
Janowitz, M.F. (1965)
Portugaliae mathematica
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Structure theory for geometric lattices
Henry H. Crapo (1967)
Rendiconti del Seminario Matematico della Università di Padova
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A note on operators of deletion and contraction for antichains.
Matveev, Andrey O. (2002)
International Journal of Mathematics and Mathematical Sciences
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On atomistic lattices.
Walendziak, Andrzej (1994)
Portugaliae Mathematica
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Residuation in orthomodular lattices
Ivan Chajda, Helmut Länger (2017)
Topological Algebra and its Applications
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We show that every idempotent weakly divisible residuated lattice satisfying the double negation law can be transformed into an orthomodular lattice. The converse holds if adjointness is replaced by conditional adjointness. Moreover, we show that every positive right residuated lattice satisfying the double negation law and two further simple identities can be converted into an orthomodular lattice. In this case, also the converse statement is true and the corresponence is nearly one-to-one. ...
On skew lattices. II.
Václav Slavík (1973)
Commentationes Mathematicae Universitatis Carolinae
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The lattice of pseudotopologies on S
Carstens, Allan M. (1973)
Portugaliae mathematica
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