RT journal article
T1 The Range of a Module Measure Defined on an Effect Algebra
A1 García Pacheco, Francisco Javier
A2 Matemáticas
K1 topological module
K1 topological ring
K1 effect algebra
K1 module measure
AB Effect algebras are the main object of study in quantum mechanics. Module measures are those measures defined on an effect algebra with values on a topological module. Let R be a topological ring and M a topological R-module. Let L be an effect algebra. The range of a module measure mu : L -> M is studied. Among other results, we prove that if L is an sRDP sigma-effect algebra with a natural basis and mu : L -> R is a countably additive measure, then mu has bounded variation.
PB MDPI
SN 2073-8994
YR 2022
FD 2022-09
LK http://hdl.handle.net/10498/28353
UL http://hdl.handle.net/10498/28353
LA eng
DS Repositorio Institucional de la Universidad de Cádiz
RD 12-nov-2026