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Feynman_Integral_Calculus__V_Smirnov_-_Springer.pdf
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Feynman Integral Calculus 出版社 Springer Berlin Heidelberg DOI 10.1007/3-540-30611-0 版权 2006 ISBN 978-3-540-30610-8 (Print) 978-3-540-30611-5 (Online) 学科分类 物理和天文学 学科 Physics, Elementary Particles, Quantum Field Theory, Quantum Physics and Analysis SpringerLink Date 2006年11月15日 Publisher: Springer Number Of Pages: 287 Publication Date: 2006-09-14 Sales Rank: 1581768 ISBN / ASIN: 3540306102 EAN: 9783540306108 Binding: Hardcover Manufacturer: Springer Studio: Springer The problem of evaluating Feynman integrals over loop momenta has existed from the early days of perturbative quantum field theory. The goal of the book is to summarize those methods for evaluating Feynman integrals that have been developed over a span of more than fifty years. `Feynman Integral Calculus' characterizes the most powerful methods, in particular those used for recent, quite sophisticated calculations, and then illustrates them with numerous examples, starting from very simple ones and progressing to nontrivial examples This book characterizes methods of evaluation of Feynman integrals in a systematic way. It concentrates on the methods that have been employed recently for most sophisticated calculations. Feynman Integral Calculus explains how the problem of evaluation has become ever more important since what could be easily evaluated has already been evaluated years ago. It demonstrates and explains how to perform the newest important calculations, while showing how to choose adequate methods and combine evaluation methods in a non-trivial way. The most powerful methods of calculation of Feynman integrals are characterized and then illustrated through numerous examples, starting from very simple ones and culminating in rather nontrivial examples. This is a textbook version of the previous book (Evaluating Feynman integrals, STMP 211) of the author. Problems and solutions have been included, Appendix G has been added, more details have been presented, recent publications on evaluating Feynman integrals have been taken into account and the bibliography has been updated. |
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2012-03-13 20:54:04, 2.56 M
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