Results 51 to 60 of about 1,569 (137)
, 2010 There are five known classes of lattice equations that hold in every infinite dimensional Hilbert space underlying quantum systems: generalised orthoarguesian, Mayet's E_A, Godowski, Mayet-Godowski, and Mayet's E equations. We obtain a result which opens
A.R. Swift +29 more
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Between quantum logic and concurrency
, 2014 We start from two closure operators defined on the elements of a special kind of partially ordered sets, called causal nets. Causal nets are used to model histories of concurrent processes, recording occurrences of local states and of events.
Bernardinello, Luca +2 more
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Sharply Orthocomplete Effect Algebras [PDF]
, 2010 Special types of effect algebras $E$ called sharply dominating and S-dominating were introduced by S. Gudder in \cite{gudder1,gudder2}. We prove statements about connections between sharp orthocompleteness, sharp dominancy and completeness of $E$. Namely
Kalina, Martin +2 more
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Pattern Recognition In Non-Kolmogorovian Structures
, 2017 We present a generalization of the problem of pattern recognition to arbitrary probabilistic models. This version deals with the problem of recognizing an individual pattern among a family of different species or classes of objects which obey ...
Freytes, Hector +3 more
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Two Remarks to Bifullness of Centers of Archimedean Atomic Lattice Effect Algebras
Acta Polytechnica, 2011 Lattice effect algebras generalize orthomodular lattices as well as MV-algebras. This means that within lattice effect algebras it is possible to model such effects as unsharpness (fuzziness) and/or non-compatibility. The main problem is the existence of
M. Kalina
doaj
Orthomodular lattices admitting no states [PDF]
Journal of Combinatorial Theory, Series A, 1971 AbstractThe purpose of this paper is to construct a class of orthomodular lattices which admit no bounded measures.
openaire +1 more source
Noncommmutative theorems: Gelfand Duality, Spectral, Invariant Subspace, and Pontryagin Duality [PDF]
, 2005 We extend the Gelfand-Naimark duality of commutative C*-algebras, "A COMMUTATIVE C*-ALGEBRA -- A LOCALLY COMPACT HAUSDORFF SPACE" to "A C*-ALGEBRA--A QUOTIENT OF A LOCALLY COMPACT HAUSDORFF SPACE".
Patel, Mukul S.
core
Automorphism groups of orthomodular lattices [PDF]
Bulletin of the Australian Mathematical Society, 1984 Every group is the automorphism group of an orthomodular lattice.
openaire +2 more sources
Generalized XOR Operation and the Categorical Equivalence of the Abbott Algebras and Quantum Logics. [PDF]
Int J Theor Phys (Dordr), 2023 Burešová D.
europepmc +1 more source
Connecting the free energy principle with quantum cognition. [PDF]
Front Neurorobot, 2022 Gunji YP, Shinohara S, Basios V.
europepmc +1 more source