Dynamic Random Walks


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Dynamic Random Walks


Dynamic Random Walks

Author: Nadine Guillotin-Plantard

language: en

Publisher: Elsevier

Release Date: 2006-02-08


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The aim of this book is to report on the progress realized in probability theory in the field of dynamic random walks and to present applications in computer science, mathematical physics and finance. Each chapter contains didactical material as well as more advanced technical sections. Few appendices will help refreshing memories (if necessary!).· New probabilistic model, new results in probability theory· Original applications in computer science· Applications in mathematical physics· Applications in finance

Random Walks in Dynamic Random Environments


Random Walks in Dynamic Random Environments

Author: Luca Avena

language: en

Publisher:

Release Date: 2010


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From Random Walks to Random Matrices


From Random Walks to Random Matrices

Author: Jean Zinn-Justin

language: en

Publisher: Oxford University Press

Release Date: 2019-06-19


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Theoretical physics is a cornerstone of modern physics and provides a foundation for all modern quantitative science. It aims to describe all natural phenomena using mathematical theories and models, and in consequence develops our understanding of the fundamental nature of the universe. This books offers an overview of major areas covering the recent developments in modern theoretical physics. Each chapter introduces a new key topic and develops the discussion in a self-contained manner. At the same time the selected topics have common themes running throughout the book, which connect the independent discussions. The main themes are renormalization group, fixed points, universality, and continuum limit, which open and conclude the work. The development of modern theoretical physics has required important concepts and novel mathematical tools, examples discussed in the book include path and field integrals, the notion of effective quantum or statistical field theories, gauge theories, and the mathematical structure at the basis of the interactions in fundamental particle physics, including quantization problems and anomalies, stochastic dynamical equations, and summation of perturbative series.