Levy Processes Integral Equations Statistical Physics

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Levy Processes, Integral Equations, Statistical Physics: Connections and Interactions

Levy Processes, Integral Equations, Statistical Physics: Connections and Interactions
Author :
Publisher : Springer Science & Business Media
Total Pages : 246
Release :
ISBN-10 : 9783034803564
ISBN-13 : 3034803567
Rating : 4/5 (567 Downloads)

Book Synopsis Levy Processes, Integral Equations, Statistical Physics: Connections and Interactions by : Lev A. Sakhnovich

Download or read book Levy Processes, Integral Equations, Statistical Physics: Connections and Interactions written by Lev A. Sakhnovich and published by Springer Science & Business Media. This book was released on 2012-07-18 with total page 246 pages. Available in PDF, EPUB and Kindle. Book excerpt: In a number of famous works, M. Kac showed that various methods of probability theory can be fruitfully applied to important problems of analysis. The interconnection between probability and analysis also plays a central role in the present book. However, our approach is mainly based on the application of analysis methods (the method of operator identities, integral equations theory, dual systems, integrable equations) to probability theory (Levy processes, M. Kac's problems, the principle of imperceptibility of the boundary, signal theory). The essential part of the book is dedicated to problems of statistical physics (classical and quantum cases). We consider the corresponding statistical problems (Gibbs-type formulas, non-extensive statistical mechanics, Boltzmann equation) from the game point of view (the game between energy and entropy). One chapter is dedicated to the construction of special examples instead of existence theorems (D. Larson's theorem, Ringrose's hypothesis, the Kadison-Singer and Gohberg-Krein questions). We also investigate the Bezoutiant operator. In this context, we do not make the assumption that the Bezoutiant operator is normally solvable, allowing us to investigate the special classes of the entire functions.


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