The measure extension problem for vector lattices

1 January 1971

journal article
Published by Cellule MathDoc/Centre Mersenne in Annales de l'institut Fourier

Vol. 21 (4) , 65-85
https://doi.org/10.5802/aif.393

Abstract

Summary:A variant of Alexandrov theorem is proved stating that a compact, subadditive $D$-poset valued mapping is continuous. Then the measure extension theorem is proved for MV-algebra valued measures

Keywords

VECTOR LATTICES
MEASURE EXTENSION PROBLEM
PROBLEM FOR VECTOR

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