Limit theorems for stochastic flows of diffeomorphisms of jump type

Author:

Matsumoto Hiroyuki,Shigekawa Ichiro

Publisher

Springer Science and Business Media LLC

Subject

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

Reference16 articles.

1. Baxendale, P.: Brownian motion in the diffeomorphisms group I. Univ. Aberdeen

2. Billingsley, P.: Convergence of probability measures. New York-London-Sydney-Toronto: John Wiley 1968

3. Fujiwara, T., Kunita, H.: Stochastic differential equations of jump type and Levy processes in diffeomorphisms group. [To appear in J. Math. Kyoto Univ.]

4. Garsia, A.M.: Martingale inequalities. Seminar Notes on Recent Progress. Reading-Massachusetts W.A. Benjamin: 1973

5. Harris, T.E.: Brownian motions on the homeomorphisms of the plane. Ann. Probab. 9, 232?254 (1981)

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1. T. E. Harris’s contributions to recurrent Markov processes and stochastic flows;The Annals of Probability;2011-03-01

2. Lagrangian observations of homogeneous random environments;Advances in Applied Probability;2001-12

3. Lagrangian observations of homogeneous random environments;Advances in Applied Probability;2001-12

4. Interacting Systems, Stirrings, and Flows;Random Walks, Brownian Motion, and Interacting Particle Systems;1991

5. Some results about stochastic flows with and without jumps;Lithuanian Mathematical Journal;1991

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