Stochastic Dynamics and Boltzmann Hierarchy

The monograph is devoted to one of the most important trends in contemporary mathematical physics, the investigation of evolution equations of many-particle systems of statistical mechanics. The book systematizes rigorous results obtained in this field in recent years, and it presents contemporary methods for the investigation of evolution equations of infinite-particle systems.
The book is intended for experts in statistical physics, mathematical physics, and probability theory and for students of universities specialized in mathematics and physics.

About the author

D. Ya. Petrina ¿, formerly Ukrainian Academy of Sciences, Kiev, Ukraine.

Report

"This book may be useful for advanced graduate students and for scientists who are interested in mathematical problems of the statistical mechanics and rare ed gasesow. "
Oleg A. Sinkevich in: Zentralblatt Math 1/2010<
"The reviewer highly recommends this monograph as a reference for stochastic dynamics and the Boltzmann hierarchy." Mathematical Reviews

Product details

• Authors: D. Y. Petrina, D. Ya. Petrina, Dmitri Ya Petrina, Dmitri Ya. Petrina
• Publisher: De Gruyter
• Languages: English, German
• Product format: Hardback
• Released: 22.07.2009
• EAN: 9783110208047
• ISBN: 978-3-11-020804-7
• No. of pages: 295
• Dimensions: 168 mm x 16 mm x 240 mm
• Weight: 642 g
• Series: De Gruyter Expositions in Mathematics; De Gruyter Expositions in Mathematics; ISSN
• Subjects: Natural sciences, medicine, IT, technology > Mathematics > General, dictionaries; Statistik, Stochastik, Geometrie, Enzyklopädie, Nachschlagewerke, Differenzialrechnung, Wahrscheinlichkeitsrechnung und Statistik, Mathematische Physik, MATHEMATICS / Probability & Statistics / General, Statistische Physik, Physik / Mathematik, Gleichung / Differenzialgleichung, Differenzialgleichung, Raumlehre, MATHEMATICS / Differential Equations / General, Boltzmannsche Gleichung; Randwertproblem; Stochastik; Boltzmann Equation; Stochastic Boltzmann Hierarchy; Ito-Louiville Equation Boundary Conditions; Hamilton Dynamics; System of Hard Spheres