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Introduction To The Functional Renormalization Group 1st Edition Peter Kopietz

  • SKU: BELL-2045058
Introduction To The Functional Renormalization Group 1st Edition Peter Kopietz
$ 31.00 $ 45.00 (-31%)

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Introduction To The Functional Renormalization Group 1st Edition Peter Kopietz instant download after payment.

Publisher: Springer-Verlag Berlin Heidelberg
File Extension: PDF
File size: 2.87 MB
Pages: 380
Author: Peter Kopietz, Lorenz Bartosch, Florian Schütz (auth.)
ISBN: 9783642050947, 3642050948
Language: English
Year: 2010
Edition: 1

Product desciption

Introduction To The Functional Renormalization Group 1st Edition Peter Kopietz by Peter Kopietz, Lorenz Bartosch, Florian Schütz (auth.) 9783642050947, 3642050948 instant download after payment.

This book, based on a graduate course given by the authors, is a pedagogic and self-contained introduction to the renormalization group with special emphasis on the functional renormalization group. The functional renormalization group is a modern formulation of the Wilsonian renormalization group in terms of formally exact functional differential equations for generating functionals.

In Part I the reader is introduced to the basic concepts of the renormalization group idea, requiring only basic knowledge of equilibrium statistical mechanics. More advanced methods, such as diagrammatic perturbation theory, are introduced step by step.

Part II then gives a self-contained introduction to the functional renormalization group. After a careful definition of various types of generating functionals, the renormalization group flow equations for these functionals are derived. This procedure is shown to encompass the traditional method of the mode elimination steps of the Wilsonian renormalization group procedure. Then, approximate solutions of these flow equations using expansions in powers of irreducible vertices or in powers of derivatives are given.

Finally, in Part III the exact hierarchy of functional renormalization group flow equations for the irreducible vertices is used to study various aspects of non-relativistic fermions, including the so-called BCS-BEC crossover, thereby making the link to contemporary research topics.

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