经典和量子动力学.（第2版 影印版）

　　This volume is the result of the authors＇ lectures and seminars given at Tiibingcn University and elsewhere. It represents a summary of our learning process in non-linear Hamiltonian dynamics and path integral methods in nonrelativistic quantummechanics. While large parts of the book are based on standard material， readerswill find numerous worked examples which can rarely be found in the publishedliterature. In fact， toward the end they will find themselves in the midst of mod-em topological methods which so far have not made their way into the textbookliterature.One of the authors＇ （W.D.） interest in the subject was inspired by Prof. D. Judd （UC Berkeley）， whose lectures on nonlinear dynamics familiarized him with Lich-tenberg and Lieberman＇s monograph， Regular and Stochastic Motion （Springer，1983）. For people working in plasma or accelerator physics， the chapter on non-linear physics should contain some familiar material. Another influential author hasbeen Prof. J. Schwinger （UCLA）; the knowledgeable reader will not be surprisedto discover our appreciation of Schwinger＇s Action Principle in the introductorychapters. However， the major portion of the book is based on Feynman＇s pathintegral approach， which seems to be the proper language for handling topologicalaspects in quantum physics.

暂缺《经典和量子动力学.（第2版 影印版）》作者简介

力学中的作用量原理及应用；雅可比场及共轭点；哈密顿-雅可比方程；作用变量的绝热不变性；含时和合几个自由度的正则微扰理论；正则绝热理论；共振的移开；超收敛微扰理论；KAM定理；量子力学基本原理；路径积分及其计算；含时频率的线性振荡器；传播子函数的应用；WKP近似；配分函数同伦论；经典彻恩-西蒙力学和半经典量子化；马斯洛夫异常，贝里相；平面电动力学中的拓扑相。