Orthogonal vector measures on projection lattices in a Hilbert space
Orthogonality spaces and atomistic orthocomplemented lattices
Orthomodular lattices with state-separated noncompatible pairs
In the logico-algebraic foundation of quantum mechanics one often deals with the orthomodular lattices (OML) which enjoy state-separating properties of noncompatible pairs (see e.g. , and ). These properties usually guarantee reasonable “richness” of the state space—an assumption needed in developing the theory of quantum logics. In this note we consider these classes of OMLs from the universal algebra standpoint, showing, as the main result, that these classes form quasivarieties. We also illustrate...
Orthomodular ordered sets and orthogonal closure spaces
Oscillateur quartique et méthodes semi-classiques
Oscillations of a polarizable vacuum.
Oscillatory Integrals and the Method of Stationary Phase in Infinitely Many Dimensions, with Applications to the Classical Limit of Quantum Mechanics. I.