On the tail ?-field and the minimal parabolic functions for one-dimensional quasi-diffusions

Author:

K�chler Uwe,Lunze Ulrich

Publisher

Springer Science and Business Media LLC

Subject

Statistics, Probability and Uncertainty,Statistics and Probability,Analysis,General Mathematics,Statistics and Probability,Analysis

Reference36 articles.

1. Blackwell, D., Freedman, D.: The tail?-field of a Markov chain and a theorem of Orey. Ann. Math. Statist38, 1921?1925 (1964)

2. Blumenthal, R.M., Getoor, R.K.: Markov processes and potential theory. New York-San Francisco-London: Academic Press 1968

3. Cohn, H.: On the tail?-field of the countable Markov chains. Rev. Roumaine Math. Pures Appl.21, 667?675 (1976)

4. Cohn, H.: On the invariant events of a Markov chain. Z. Wahrscheinlichkeitstheorie verw. Gebiete248, 81?96 (1979)

5. Doob, J.L., Snell, J.L., Williamson, R.E.: Application of boundary theory to sums of independent random variables. Contributions to Probab. and Statist. Stanford: Univ. Press 1960

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1. On minimal parabolic functions and time-homogeneous parabolic ℎ-transforms;Transactions of the American Mathematical Society;1999-03-29

2. On coupling of diffusion processes;Journal of Applied Probability;1983-03

3. On coupling of diffusion processes;Journal of Applied Probability;1983-03

4. Harmonic and excessive functions of a space-time process. III;Lithuanian Mathematical Journal;1982-04

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