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Titlebook: Statistical Physics; A. M. Guénault Book 1988 A. M. Gu�nault 1988 Maxwell-Boltzmann distribution.distribution.dynamics.energy.entropy.equi

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书目名称Statistical Physics
编辑A. M. Guénault
视频video
丛书名称Student Physics Series
图书封面Titlebook: Statistical Physics;  A. M. Guénault Book 1988 A. M. Gu�nault 1988 Maxwell-Boltzmann distribution.distribution.dynamics.energy.entropy.equi
描述Statistical physics is not a difficult subject, and I trust that this will not be found a difficult book. It contains much that a number of generations of Lancaster students have studied with me, as part of their physics honours degree work. The lecture course was of twenty hours duration, and I have added comparatively little to the lecture syllabus. A pre­ requisite is that the reader should have a working knowledge of basic thermal physics (i.e. the laws of thermodynamics and their application to simple substances). The book Thermal Physics by Colin Finn in this series forms an ideal introduc­ tion. Statistical physics has a thousand and one different ways of approaching the same basic results. I have chosen a rather down-to-earth and unsophisticated approach, without I hope totally obscuring the considerable interest of the fun­ damentals. This enables applications to be introduced at an early stage in the book. As a low-temperature physicist, I have always found a particular interest in statistical physics, and especially in how the absolute zero is approached. I should not, therefore, apologize for the low-temperature bias in the topics which I have selected from the many pos
出版日期Book 1988
关键词Maxwell-Boltzmann distribution; distribution; dynamics; energy; entropy; equilibrium; laws of thermodynami
版次1
doihttps://doi.org/10.1007/978-94-010-9792-5
isbn_softcover978-0-4150-0259-2
isbn_ebook978-94-010-9792-5
copyrightA. M. Gu�nault 1988
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A. M. Guénaulto understanding the solutions to common performance-related This book provides a comprehensive view of the methods and approaches for performance evaluation of computer networks. It offers a clear and logical introduction to the topic, covering both fundamental concepts and practical aspects. It ena
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Fermi-Dirac gases, statistics we have so far discussed only the classical limit, corresponding to Maxwell-Boltzmann gases. In the next two chapters so-called ‘quantum statistics’ are discussed, that is statistics where the antisymmetric (Fermi-Dirac) or the symmetric (Bose-Einstein) nature of the wavefunction plays a significant role.
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Gases: The density of states,In the last two chapters we have applied the statistical method as outlined in section 1.5 to an assembly of distinguishable (localized) particles. We now embark upon the application of the same method to gases. This involves two new ideas.
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