Characterization of Measures with a Convex Matrix-k-Range

机译：具有凸矩阵k范围的测度的刻画

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摘要

Let mu vector = (mu (sub i),...,mu (sub n) be a vector measure on a measurable space (Omega, F) such that each mu(sub i) is finite. Necessary and sufficient conditions on mu vector are given such that the matrix-k-range is convex. This will lead to conditions on mu vector such that the partition-range is convex. The results are generalizations of those of Dvoretzky, Wald and Wolfowitz, and Dubins and Spanier.

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Gouweleeuw, J.;
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年度 1992
页码 1-23
总页数 23
原文格式 PDF
正文语种 eng
中图分类工业技术;
关键词
Measure theory ; Partitions(Mathematics) ; Set theory ; Convexity ; Matrices ; Theorems;

机译：测量理论;分区（数学）;集合论;凸性;矩阵;定理;

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Characterization of Measures with a Convex Matrix-k-Range

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