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Algebraic models for probability measures on Banach spaces

Published online by Cambridge University Press:  01 July 2016

A. T. Bharucha-Reid
A. T. Bharucha-Reid*
Affiliation:
Wayne State University
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Abstract

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Type
Fifth Conference on Stochastic Processes and their Applications
Information
Advances in Applied Probability , Volume 8 , Issue 2 , June 1976 , pp. 215 - 217
Copyright
Copyright © Applied Probability Trust 1976 

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References

[1] Bharucha-Reid, A. T. (1972) Random Integral Equations. Academic Press, New York.Google Scholar
[2] Dinculeanu, N. and Foiaş, C. (1968) Algebraic models for measures. Illinois J. Math. 12, 340–351.Google Scholar
[3] Eršov, M. P. (1974) Extensions of measures and stochastic equations (Russian). Teor. Verojat. Primen. 14, 457–471.Google Scholar
[4] Gihman, I. I. and Skorohod, A. V. (1966) On densities of probability measures in function spaces (Russian). Uspehi Mat. Nauk 21, 83–152.Google Scholar
[5] Grenander, U. (1963) Probabilities on Algebraic Structures. Wiley, New York.Google Scholar
[6] Kuelbs, J. (1970) Gaussian measures on a Banach space. J. Functional Anal. 5, 354–367.Google Scholar
[7] Kuelbs, J. and Mandrekar, V. (1970) Harmonic analysis on certain vector spaces. Trans. Amer. Math. Soc. 149, 213–231.Google Scholar
[8] Schreiber, B. M., Sun, T.-C. and Bharucha-Reid, A. T. (1971) Algebraic models for probability measures associated with stochastic processes. Trans. Amer. Math. Soc. 158, 93–105.CrossRefGoogle Scholar
[9] Schwartz, L. (1973) Radon Measures on Arbitrary Topological Spaces and Cylindrical Measures. Oxford University Press, London.Google Scholar
[10] Vahanija, N. N. (1971) Probability distributions in linear spaces (Russian). Sakharth. SSR Mecn. Akad. Gamothvl. Centr. Strom. 10, No. 3.Google Scholar