Phase Transitions and Renormalisation Group (Oxford Graduate Texts) 在线电子书 pdf 下载 txt下载 epub 下载 mobi 下载 2024

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Jean Zinn-Justin 作者

Oxford University Press, USA

译者

2007-08-30 出版日期

464 页数

USD 90.00 价格

Hardcover

丛书系列

9780199227198 图书编码

Phase Transitions and Renormalisation Group (Oxford Graduate Texts) 在线电子书图书标签: 物理 StatisticalPhysics Renormalization QFT PhaseTransition 2011

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Phase Transitions and Renormalisation Group (Oxford Graduate Texts) 在线电子书 epub 下载 mobi 下载 pdf 下载 txt 下载 2024

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This work tries to provide an elementary introduction to the notions of continuum limit and universality in statistical systems with a large number of degrees of freedom. The existence of a continuum limit requires the appearance of correlations at large distance, a situation that is encountered in second order phase transitions, near the critical temperature. In this context, we will emphasize the role of gaussian distributions and their relations with the mean field approximation and Landau's theory of critical phenomena. We will show that quasi-gaussian or mean-field approximations cannot describe correctly phase transitions in three space dimensions. We will assign this difficulty to the coupling of very different physical length scales, even though the systems we will consider have only local, that is, short range interactions. To analyze the unusual situation, a new concept is required: the renormalization group, whose fixed points allow understanding the universality of physical properties at large distance, beyond mean-field theory. In the continuum limit, critical phenomena can be described by quantum field theories.In this framework, the renormalization group is directly related to the renormalization process, that is, the necessity to cancel the infinities that arise in straightforward formulations of the theory. We thus discuss the renormalization group in the context of various relevant field theories. This leads to proofs of universality and to efficient tools for calculating universal quantities in a perturbative framework. Finally, we construct a general functional renormalization group, which can be used when perturbative methods are inadequate.

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