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Energy of a martingale in the limit

Published online by Cambridge University Press:  01 July 2016

R. Syski
R. Syski*
Affiliation:
(University of Maryland)
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Abstract

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Type
Ninth Conference on Stochastic Processes and their Applications, Evanston, Illinois, 6–10 August 1979
Information
Advances in Applied Probability , Volume 12 , Issue 2 , June 1980 , pp. 283 - 284
Copyright
Copyright © Applied Probability Trust 1980 

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References

1. Blake, L. H. (1978) Every amart is a martingale in the limit. J. London Math. Soc. (2) 18, 381–384.Google Scholar
2. Blake, L. H. (1979) Tempered processes and a Riesz decomposition for some mil. To appear.Google Scholar
3. Cornea, A. and Licea, G. (1975) Order and Potentials. Resolvent Families of Kernels. Lecture Notes in Mathematics 494, Springer–Verlag, Berlin.CrossRefGoogle Scholar
4. Edgar, G. A. and Sucheston, L. (1976) Amarts: a class of asymptotic martingales. J. Multivariate Anal. 6, 193–221.Google Scholar
5. Kussmaul, A. U. (1977) Stochastic Integration and Generalized Martingales. Pitman, London.Google Scholar
6. Meyer, P. A. (1966) Probability and Potentials. Blaisdell, London.Google Scholar
7. Meyer, P. A. (1972) Martingales and Stochastic Integrals. Lecture Notes in Mathematics 284, Springer–Verlag, Berlin.CrossRefGoogle Scholar
8. Mucci, A. G. (1973) Limits for martingale-like sequences. Pacific J. Math. 48, 197–203.Google Scholar
9. Syski, R. (1979) Energy of Markov chains. Adv. Appl. Prob. 11, 542–575.Google Scholar