Markov Processes And Related Fields


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Markov Processes and Related Fields


Markov Processes and Related Fields

Author:

language: en

Publisher:

Release Date: 2007


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Fluctuations in Markov Processes


Fluctuations in Markov Processes

Author: Tomasz Komorowski

language: en

Publisher: Springer Science & Business Media

Release Date: 2012-07-05


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The present volume contains the most advanced theories on the martingale approach to central limit theorems. Using the time symmetry properties of the Markov processes, the book develops the techniques that allow us to deal with infinite dimensional models that appear in statistical mechanics and engineering (interacting particle systems, homogenization in random environments, and diffusion in turbulent flows, to mention just a few applications). The first part contains a detailed exposition of the method, and can be used as a text for graduate courses. The second concerns application to exclusion processes, in which the duality methods are fully exploited. The third part is about the homogenization of diffusions in random fields, including passive tracers in turbulent flows (including the superdiffusive behavior). There are no other books in the mathematical literature that deal with this kind of approach to the problem of the central limit theorem. Hence, this volume meets the demand for a monograph on this powerful approach, now widely used in many areas of probability and mathematical physics. The book also covers the connections with and application to hydrodynamic limits and homogenization theory, so besides probability researchers it will also be of interest also to mathematical physicists and analysts.

Markov Processes


Markov Processes

Author: Daniel T. Gillespie

language: en

Publisher: Gulf Professional Publishing

Release Date: 1992


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Markov process theory provides a mathematical framework for analyzing the elements of randomness that are involved in most real-world dynamical processes. This introductory text, which requires an understanding of ordinary calculus, develops the concepts and results of random variable theory.