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Titlebook: Statistical Physics I; Equilibrium Statisti Morikazu Toda,Ryogo Kubo,Nobuhiko Saitô Textbook 1992Latest edition Springer-Verlag Berlin Heid

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书目名称Statistical Physics I
副标题Equilibrium Statisti
编辑Morikazu Toda,Ryogo Kubo,Nobuhiko Saitô
视频video
概述A classic textbook by the famous author R. Kubo..It will sell for years to come.
丛书名称Springer Series in Solid-State Sciences
图书封面Titlebook: Statistical Physics I; Equilibrium Statisti Morikazu Toda,Ryogo Kubo,Nobuhiko Saitô Textbook 1992Latest edition Springer-Verlag Berlin Heid
描述.Statistical Physics I. discusses the fundamentals of equilibrium statistical mechanics, focussing on basic physical aspects. No previous knowledge of thermodynamics or the molecular theory of gases is assumed. Illustrative examples based on simple materials and photon systems elucidate the central ideas and methods.
出版日期Textbook 1992Latest edition
关键词Fundamental Theoretical Physics; Physical Chemistry; Physik; Renormalization group; Statistical Mechanic
版次2
doihttps://doi.org/10.1007/978-3-642-58134-2
isbn_softcover978-3-540-53662-8
isbn_ebook978-3-642-58134-2Series ISSN 0171-1873 Series E-ISSN 2197-4179
issn_series 0171-1873
copyrightSpringer-Verlag Berlin Heidelberg 1992
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General Preliminaries, the bulk. Though we will not be involved in kinetic theory in this chapter, we will clarify some important relations which can be derived by the use of averages with respect to configuration and motion of molecules.
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General Preliminaries,p. 2, are well established for the equilibrium state, while the kinetic theory of gases was developed to interpret the thermal properties of matter in the bulk. Though we will not be involved in kinetic theory in this chapter, we will clarify some important relations which can be derived by the use
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Outlines of Statistical Mechanics,mechanical state (microscopic state) has the same weight (the principle of equal probability), then we can establish a standpoint where mechanical laws are combined with probability theory. By considering a system in contact with a larger system, we can describe a system with constant temperature or
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Applications,nics identical particles are indistinguishable and particles are classified into two groups, Bose particles and Fermi particles, according to the symmetry character of their wave functions. Quantum states must fulfill the demand of symmetricity, which means that the number of quantum states depends
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Phase Transitions,al systems. These systems are composed of elements with negligible interactions and the treatment of these systems can be reduced essentially to that of a single element. The harmonically vibrating lattices have strong interactions among particles, but they are ideal systems in view of the existence
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Ergodic Problems,In the preceding chapters, we have described the general methods of statistical mechanics mostly on the basis of quantum mechanics. But in this chapter, we shall describe the ergodic problems based on classical and quantum mechanics, the reason for which will first be made clear.
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