@misc{10498/28353,
year = {2022},
month = {9},
url = {http://hdl.handle.net/10498/28353},
abstract = {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.},
publisher = {MDPI},
keywords = {topological module},
keywords = {topological ring},
keywords = {effect algebra},
keywords = {module measure},
title = {The Range of a Module Measure Defined on an Effect Algebra},
doi = {10.3390/sym14091819},
author = {García Pacheco, Francisco Javier},
}