Add to ORKGsummary:We investigate subadditive measures on orthomodular lattices. We show as the main result that an orthomodular lattice has to be distributive (=Boolean) if it possesses a unital set of subadditive probability measures. This result may find an application in the foundation of quantum theories, mathematical logic, or elsewhere
We show that a commutative bounded integral orthomodular lattice is residuated iff it is a Boolean...
SummaryA relatively orthocomplemented lattice L is a lattice in which every interval is an orthocomp...
We fix a Boolean subalgebra B of an orthomodular poset P and study the mappings s:P → [0,1] which re...
summary:We investigate subadditive measures on orthomodular lattices. We show as the main result tha...
AbstractThe purpose of this paper is to construct a class of orthomodular lattices which admit no bo...
summary:In this note we show that, for an arbitrary orthomodular lattice $L$, when $\mu $ is a faith...
summary:In this note we show that, for an arbitrary orthomodular lattice $L$, when $\mu $ is a faith...
We introduce two new classes of orthomodular posets—the class of weakly Boolean orthomodular posets...
summary:The paper deals with orthomodular lattices which are so-called horizontal sums of Boolean al...
summary:The paper deals with orthomodular lattices which are so-called horizontal sums of Boolean al...
summary:New approach to characterization of orthomodular lattices by means of special types of bivar...
AbstractReceiving a motivation from the foundations of quantum mechanics, we introduce and investiga...
summary:New approach to characterization of orthomodular lattices by means of special types of bivar...
In this paper we investigate measures over bounded lattices, extending and giving a unifying treatme...
AbstractWe prove that nuclei in orthomodular lattices, and more generally in quantic lattices are co...
We show that a commutative bounded integral orthomodular lattice is residuated iff it is a Boolean...
SummaryA relatively orthocomplemented lattice L is a lattice in which every interval is an orthocomp...
We fix a Boolean subalgebra B of an orthomodular poset P and study the mappings s:P → [0,1] which re...
summary:We investigate subadditive measures on orthomodular lattices. We show as the main result tha...
AbstractThe purpose of this paper is to construct a class of orthomodular lattices which admit no bo...
summary:In this note we show that, for an arbitrary orthomodular lattice $L$, when $\mu $ is a faith...
summary:In this note we show that, for an arbitrary orthomodular lattice $L$, when $\mu $ is a faith...
We introduce two new classes of orthomodular posets—the class of weakly Boolean orthomodular posets...
summary:The paper deals with orthomodular lattices which are so-called horizontal sums of Boolean al...
summary:The paper deals with orthomodular lattices which are so-called horizontal sums of Boolean al...
summary:New approach to characterization of orthomodular lattices by means of special types of bivar...
AbstractReceiving a motivation from the foundations of quantum mechanics, we introduce and investiga...
summary:New approach to characterization of orthomodular lattices by means of special types of bivar...
In this paper we investigate measures over bounded lattices, extending and giving a unifying treatme...
AbstractWe prove that nuclei in orthomodular lattices, and more generally in quantic lattices are co...
We show that a commutative bounded integral orthomodular lattice is residuated iff it is a Boolean...
SummaryA relatively orthocomplemented lattice L is a lattice in which every interval is an orthocomp...
We fix a Boolean subalgebra B of an orthomodular poset P and study the mappings s:P → [0,1] which re...