On compactness and convergence in spaces of measures

Author:

Adamski Wolfgang,Gänβler Peter,Kaiser Sigurd

Publisher

Springer Science and Business Media LLC

Subject

General Mathematics

Reference16 articles.

1. 1.Adamski, W.: Beiträge zur topologischen Maβtheorie. Dissertation, Bochum, 1973

2. Dieudonné, J.: Sur la convergence des suites de mesures de Radon. Anais Acad. Brasil. Ci.23, 21–28, 277–282 (1951)

3. Dunford, N., Schwartz, J.T.: Linear operators, Part I. New York: Interscience Publishers 1958

4. Gaenssler, P.: Compactness and sequential compactness in spaces of measures. Z. Wahrsch. verw. Geb.17, 124–146 (1971)

5. Gaenssler, P.: A convergence theorem for measures in regular Hausdorff spaces. Math. Scand.29, 237–244 (1971)

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1. Measures on topological spaces;Journal of Mathematical Sciences;1998-09

2. Some Characterizations of Ergodic Probability Measures;Mathematische Nachrichten;1992

3. On the existence of invariant probability measures;Israel Journal of Mathematics;1989-02

4. Chapter II–Spaces of Bounded, Continuous Functions;Saks Spaces and Applications to Functional Analysis;1987

5. The regularity of borel measures;Measure Theory Oberwolfach 1981;1982

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