Slightly Regular Measures and Measureable Sets

Outer and inner measures of a measure μ are defined and used to prove results involving them on a lattice l and its complement l′. The results concern slightly regular measures and sets such as Sμ which is the collection of μ-measureable sets.

Bibliographic Details
Main Author: James Camacho
Format: Article
Language:English
Published: Hindawi Limited 2016-01-01
Series:Journal of Mathematics
Online Access:http://dx.doi.org/10.1155/2016/1456039
id doaj-311af1a982e54f22938e3d5538356369
record_format Article
spelling doaj-311af1a982e54f22938e3d55383563692020-11-25T00:53:50ZengHindawi LimitedJournal of Mathematics2314-46292314-47852016-01-01201610.1155/2016/14560391456039Slightly Regular Measures and Measureable SetsJames Camacho0New Jersey City University, 2039 Kennedy Boulevard, Jersey City, NJ 07305, USAOuter and inner measures of a measure μ are defined and used to prove results involving them on a lattice l and its complement l′. The results concern slightly regular measures and sets such as Sμ which is the collection of μ-measureable sets.http://dx.doi.org/10.1155/2016/1456039
collection DOAJ
language English
format Article
sources DOAJ
author James Camacho
spellingShingle James Camacho
Slightly Regular Measures and Measureable Sets
Journal of Mathematics
author_facet James Camacho
author_sort James Camacho
title Slightly Regular Measures and Measureable Sets
title_short Slightly Regular Measures and Measureable Sets
title_full Slightly Regular Measures and Measureable Sets
title_fullStr Slightly Regular Measures and Measureable Sets
title_full_unstemmed Slightly Regular Measures and Measureable Sets
title_sort slightly regular measures and measureable sets
publisher Hindawi Limited
series Journal of Mathematics
issn 2314-4629
2314-4785
publishDate 2016-01-01
description Outer and inner measures of a measure μ are defined and used to prove results involving them on a lattice l and its complement l′. The results concern slightly regular measures and sets such as Sμ which is the collection of μ-measureable sets.
url http://dx.doi.org/10.1155/2016/1456039
work_keys_str_mv AT jamescamacho slightlyregularmeasuresandmeasureablesets
_version_ 1725236330854612992