An averaging property of the range of a vector measure

Author:

Diestel J.,Seifert C. J.

Publisher

American Mathematical Society (AMS)

Subject

Applied Mathematics,General Mathematics

Reference16 articles.

1. On exposed points of the range of a vector measure;Anantharaman, R.,1973

2. 2. S. Banach, Théorie des operationes linéaires, Warzawa, 1932.

3. Weak compactness and vector measures;Bartle, R. G.;Canadian J. Math.,1955

4. A class of convex bodies;Bolker, Ethan D.;Trans. Amer. Math. Soc.,1969

5. Lois stables et espaces 𝐿^{𝑝};Bretagnolle, Jean;Ann. Inst. H. Poincar\'{e} Sect. B (N.S.),1965

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2. The convex hull of a Banach–Saks set;Journal of Functional Analysis;2014-02

3. Remarks on the range of a vector measure;Glasgow Mathematical Journal;1994-05

4. On the theory of vector valued Loeb measures and integration;Journal of Functional Analysis;1992-03

5. A Banach Space in Which a Ball is Contained in the Range of Some Countably Additive Measure is Superreflexive;Canadian Mathematical Bulletin;1990-03-01

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