Problems of a Dynamical Theory in Statistical Physics
Author: Nikolaĭ Nikolaevich Bogoli︠u︡bov
Publisher:
Published: 1960
Total Pages: 160
ISBN-13:
DOWNLOAD EBOOKRead and Download eBook Full
Author: Nikolaĭ Nikolaevich Bogoli︠u︡bov
Publisher:
Published: 1960
Total Pages: 160
ISBN-13:
DOWNLOAD EBOOKAuthor: U.S. Atomic Energy Commission
Publisher:
Published: 1965
Total Pages: 336
ISBN-13:
DOWNLOAD EBOOKAuthor: Dmitriĭ I︠A︡kovlevich Petrina
Publisher: CRC Press
Published: 1989
Total Pages: 362
ISBN-13: 9782881246814
DOWNLOAD EBOOKIntroducing the functional method practiced in the USSR, this well- translated monograph considers the problem of investigating systems of infinite numbers of particles. It discusses the equilibrium and non- equilibrium states of infinite classical statistical systems, and investigates the thermodynamic limit for non-equilibrium systems and of the states of infinite systems, for which thermodynamic equivalence is proved. Book club price, $95. Annotation copyrighted by Book News, Inc., Portland, OR
Author:
Publisher:
Published: 1961
Total Pages: 1878
ISBN-13:
DOWNLOAD EBOOKAuthor: Michael Spivak
Publisher:
Published: 2010
Total Pages: 733
ISBN-13: 9780914098324
DOWNLOAD EBOOKAuthor: Y Klimontovich
Publisher: CRC Press
Published: 2024-11-15
Total Pages: 762
ISBN-13: 1040293093
DOWNLOAD EBOOKA look at Statistical Physics by renowned Russia-Soviet physicist Yuri Klimontovich of the Moscow State University, MSU Faculty of Physics.
Author: U.S. Atomic Energy Commission
Publisher:
Published: 1963
Total Pages: 264
ISBN-13:
DOWNLOAD EBOOKAuthor: Mehran Kardar
Publisher: Cambridge University Press
Published: 2007-06-07
Total Pages: 376
ISBN-13: 1139855883
DOWNLOAD EBOOKWhile many scientists are familiar with fractals, fewer are familiar with scale-invariance and universality which underlie the ubiquity of their shapes. These properties may emerge from the collective behaviour of simple fundamental constituents, and are studied using statistical field theories. Initial chapters connect the particulate perspective developed in the companion volume, to the coarse grained statistical fields studied here. Based on lectures taught by Professor Kardar at MIT, this textbook demonstrates how such theories are formulated and studied. Perturbation theory, exact solutions, renormalization groups, and other tools are employed to demonstrate the emergence of scale invariance and universality, and the non-equilibrium dynamics of interfaces and directed paths in random media are discussed. Ideal for advanced graduate courses in statistical physics, it contains an integrated set of problems, with solutions to selected problems at the end of the book and a complete set available to lecturers at www.cambridge.org/9780521873413.
Author: B. Fiedler
Publisher: Gulf Professional Publishing
Published: 2002-02-21
Total Pages: 1099
ISBN-13: 0080532845
DOWNLOAD EBOOKThis handbook is volume II in a series collecting mathematical state-of-the-art surveys in the field of dynamical systems. Much of this field has developed from interactions with other areas of science, and this volume shows how concepts of dynamical systems further the understanding of mathematical issues that arise in applications. Although modeling issues are addressed, the central theme is the mathematically rigorous investigation of the resulting differential equations and their dynamic behavior. However, the authors and editors have made an effort to ensure readability on a non-technical level for mathematicians from other fields and for other scientists and engineers. The eighteen surveys collected here do not aspire to encyclopedic completeness, but present selected paradigms. The surveys are grouped into those emphasizing finite-dimensional methods, numerics, topological methods, and partial differential equations. Application areas include the dynamics of neural networks, fluid flows, nonlinear optics, and many others.While the survey articles can be read independently, they deeply share recurrent themes from dynamical systems. Attractors, bifurcations, center manifolds, dimension reduction, ergodicity, homoclinicity, hyperbolicity, invariant and inertial manifolds, normal forms, recurrence, shift dynamics, stability, to namejust a few, are ubiquitous dynamical concepts throughout the articles.
Author: Klaus R. Mecke
Publisher: Springer
Published: 2008-01-11
Total Pages: 420
ISBN-13: 3540450432
DOWNLOAD EBOOKModern physics is confronted with a large variety of complex spatial patterns. Although both spatial statisticians and statistical physicists study random geometrical structures, there has been only little interaction between the two up to now because of different traditions and languages. This volume aims to change this situation by presenting in a clear way fundamental concepts of spatial statistics which are of great potential value for condensed matter physics and materials sciences in general, and for porous media, percolation and Gibbs processes in particular. Geometric aspects, in particular ideas of stochastic and integral geometry, play a central role throughout. With nonspecialist researchers and graduate students also in mind, prominent physicists give an excellent introduction here to modern ideas of statistical physics pertinent to this exciting field of research.