Beginning with Birkhoff and von Neumann [4], a central theme in quantum logic is to consider generalizations of the lattice C(H) of closed subspaces of a Hilbert space H as models for the propositions of a quantum mechanical system. Husimi [20] was the first to note that the ortholattices C(H) satisfied the following identit
By quoting extensively from unpublished letters written by John von Neumann to Garret Birkhoff durin...
We provide several new results on quantum state space, on lattice of subspaces of an infinite dimens...
summary:In the logico-algebraic foundation of quantum mechanics one often deals with the orthomodula...
The primordial quantum logic, the projection lattice of a Hilbert space, carries a rich topological ...
A set of statements about the properties of a quantum system is looked at as at a partially ordered ...
With the emergence of quantum mechanics early in this last century, the demand for a mathematical fo...
A Hilbert space $H$ induces a formal context, the Hilbert formal context $\overline H$, whose associ...
We show that using quasi-set theory, or the theory of collections of in-distinguishable objects, we ...
The statical part of quantum logic can be described by projections on a Hilbert space, or more ab-st...
In this paper, we aim at highlighting the significance of the Aand B- properties introduced by P.D. ...
We consider a proper propositional quantum logic and show that it has multiple disjoint lattice mode...
International audienceWe present a general way to define a topology on orthomodular lattices. We sho...
Treballs Finals de Grau de Matemàtiques, Facultat de Matemàtiques, Universitat de Barcelona, Any: 20...
AbstractOur starting point is the observation that with a given Hilbert space H we may, in a way to ...
summary:New approach to characterization of orthomodular lattices by means of special types of bivar...
By quoting extensively from unpublished letters written by John von Neumann to Garret Birkhoff durin...
We provide several new results on quantum state space, on lattice of subspaces of an infinite dimens...
summary:In the logico-algebraic foundation of quantum mechanics one often deals with the orthomodula...
The primordial quantum logic, the projection lattice of a Hilbert space, carries a rich topological ...
A set of statements about the properties of a quantum system is looked at as at a partially ordered ...
With the emergence of quantum mechanics early in this last century, the demand for a mathematical fo...
A Hilbert space $H$ induces a formal context, the Hilbert formal context $\overline H$, whose associ...
We show that using quasi-set theory, or the theory of collections of in-distinguishable objects, we ...
The statical part of quantum logic can be described by projections on a Hilbert space, or more ab-st...
In this paper, we aim at highlighting the significance of the Aand B- properties introduced by P.D. ...
We consider a proper propositional quantum logic and show that it has multiple disjoint lattice mode...
International audienceWe present a general way to define a topology on orthomodular lattices. We sho...
Treballs Finals de Grau de Matemàtiques, Facultat de Matemàtiques, Universitat de Barcelona, Any: 20...
AbstractOur starting point is the observation that with a given Hilbert space H we may, in a way to ...
summary:New approach to characterization of orthomodular lattices by means of special types of bivar...
By quoting extensively from unpublished letters written by John von Neumann to Garret Birkhoff durin...
We provide several new results on quantum state space, on lattice of subspaces of an infinite dimens...
summary:In the logico-algebraic foundation of quantum mechanics one often deals with the orthomodula...