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Titlebook: Random Walks, Brownian Motion, and Interacting Particle Systems; A Festschrift in Hon Rick Durrett,Harry Kesten Book 1991 Springer Science+

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Electrostatic Capacity, Heat Flow, and Brownian Motiononducting medium. The answers will of course be quite different in dimensions two and three. In both cases, however, we have to rely heavily on the careful probabilistic formulation of classical diffusion theory by . [.] and . [.]. A systematic account of these matters will also be found in the book of . and . [.].
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Interaction of Markov Processesplicity let . be a countable (or finite) set, and consider a countable (or finite if . is finite) collection of independent Markov processes on .,with common transition function ...,., ., .. It is natural to assume constant invariant measure, i.e.,
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A Useful Renormalization Argument compared with other more familiar models, leading to simple proofs of various survival results. In particular, we prove a generalization of Toom’s Theorem concerning survival in multidimensional probabilistic cellular automata. Our technique should also be applicable to a variety of other discrete and continuous time models.
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Random Walks, Brownian Motion, and Interacting Particle Systems978-1-4612-0459-6Series ISSN 1050-6977 Series E-ISSN 2297-0428
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Asymptotic Laplace-Transforms the weights.for . in some neighborhood of .. In the continuous case it is assumed that,C(.), the law of ., satisfies Cramér’s condition. Using techniques similar to those in Daniels’ paper Lugannani and Rice in 1980 obtained uniform asymptotic expansions for the distribution functions.
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Additive Functionals of Superdiffusion Processesve functional .. of . is constructed for every finite measure . which does not charge any set of class ... The construction is based on a relationship between superdiffusions and a class of nonlinear parabolic partial differential equations and on results of Baras and Pierre about these equations.
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Book 1991agues, former students and coauthors, are intended to demonstrate the major influence Frank has had on probability theory for the last 30 years and most likely will have for many years to come. Frank has always liked new phenomena, clean formulations and elegant proofs. He has created or opened up s
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