Results 61 to 70 of about 1,603 (177)

Topological duality for orthomodular lattices [PDF]

, 2022
J.C. McDonald, Katalin Bimbó
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Relatively orthomodular lattices

Discrete Mathematics, 2001
\textit{M.~F.~Janowitz} [``A note on generalized orthomodular lattices'', J. Nat. Sci. Math. 8, 89-94 (1968; Zbl 0169.02104)] defined a generalized orthomodular lattice (GOML) as a lattice with 0 and with an orthogonality relation (similar to that considered in orthomodular lattices (OMLs)).
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On interval homogeneous orthomodular lattices

, 2001
Summary: An orthomodular lattice \(L\) is said to be interval homogeneous (respectively centrally interval homogeneous) if it is \(\sigma \)-complete and satisfies the following property: Whenever \(L\) is isomorphic to an interval, \([a,b]\), in \(L\) then \(L\) is isomorphic to each interval \([c,d]\) with \(c\leq a\) and \(d\geq b\) (respectively ...
Anna De Simone, Mirko Navara, Pavel Pták   +2 more
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Orthomodular Lattices [PDF]

Formalized Mathematics, 2008
Elżbieta Mądra, Adam Grabowski
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Generalized XOR Operation and the Categorical Equivalence of the Abbott Algebras and Quantum Logics. [PDF]

Int J Theor Phys (Dordr), 2023
Burešová D.
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Roughness in Orthomodular Lattices

International Journal of Mathematics and Soft Computing, 2012
In this paper, we define the rough approximation operators in an algebra using its congruence relations and study some of their properties. Further, we consider the rough approximation operators in orthomodular lattices. We introduce the notion of rough ideal (filter) with respect to a p-ideal in an orthomodular lattice.
D. Umadevi, E. K. R Nagarajan
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Systems of Precision: Coherent Probabilities on Pre-Dynkin Systems and Coherent Previsions on Linear Subspaces. [PDF]

Entropy (Basel), 2023
Derr R, Williamson RC.
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CONSTRUCTION OF ORTHOMODULAR LATTICES WITH GIVEN STATE SPACES [PDF]

, 1988
Mirko Navara, Vladimír Rogalewicz
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Non-Kolmogorovian Probabilities and Quantum Technologies. [PDF]

Entropy (Basel), 2022
Holik FH.
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Every finite group is the automorphism group of some finite orthomodular lattice [PDF]

, 1976
Gerald Schrag
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