现代数学物理方法 第3卷(影印版)
基本信息
- 原书名:Methods of Modern Mathematical Physics III
- 原出版社: Elsevier(Singapore)
- 作者: M.Reed,B.Simon
- 出版社:世界图书出版公司
- ISBN:7506259338
- 上架时间:2004-9-30
- 出版日期:2003 年6月
- 开本:24开
- 页码:463
- 版次:1-1
- 所属分类:
数学 > 文科、经管、金融、工程数学 > 数学交叉学科
推荐阅读
内容简介回到顶部↑
In the preparation of this volume we were fortunate to receive advice from C. Berning, P. Deift, V. Enss, G. Hagedorn, J. Holder, T. Ikebe, M. Klaus, S. Kuroda, J. Morgan III, S. Pinault, J. Rauch, S. Ruijsenaars, and L. Smith. We are grateful to these individuals and others whose comments made this book better.
目录回到顶部↑
preface
introduction
contents of other volumes
xi: scattering theory
1. an overview of scattering phenomena
2. classical particle scattering
3. the basic principles of scattering in hilbert space
appendix 1 stationary phase methods
appendix 2 trace ideal properties of f(x)g(-i)
appendix 3 a general invariance principle for wave operators
4. quantum scattering i: two-body case
5. quantum scattering ii: n-body case
6. quantum scattering iii: eigenfunction expansions
appendix introduction to eigenfunction expansions by the auxiliary space method
7. quantum scattering iv: dispersion relations
8. quantum scattering v: central potentials
a. reduction of the s-matrix by symmetries
b. the partial wave expansion and its convergence
c. phase shifts and their connection to the schrodinger equation
d. the variable phase equation
introduction
contents of other volumes
xi: scattering theory
1. an overview of scattering phenomena
2. classical particle scattering
3. the basic principles of scattering in hilbert space
appendix 1 stationary phase methods
appendix 2 trace ideal properties of f(x)g(-i)
appendix 3 a general invariance principle for wave operators
4. quantum scattering i: two-body case
5. quantum scattering ii: n-body case
6. quantum scattering iii: eigenfunction expansions
appendix introduction to eigenfunction expansions by the auxiliary space method
7. quantum scattering iv: dispersion relations
8. quantum scattering v: central potentials
a. reduction of the s-matrix by symmetries
b. the partial wave expansion and its convergence
c. phase shifts and their connection to the schrodinger equation
d. the variable phase equation
前言回到顶部↑
In the preparation of this volume we were fortunate to receive advice from C. Berning, P. Deift, V. Enss, G. Hagedorn, J. Holder, T. Ikebe, M. Klaus, S. Kuroda, J. Morgan III, S. Pinault, J. Rauch, S. Ruijsenaars, and L. Smith. We are grateful to these individuals and others whose comments made this book better.
We would also like to thank:
G. Anderson, F. Armstrong, and B. Farrell for excellent typing;
The National Science Foundation, the Duke Research Council, and the Alfred P. Sloan Foundation for financial support;
Academic Press, without whose care and assistance these volumes would have been impossible;
Martha and Jackie for their encouragement and understanding.
We would also like to thank:
G. Anderson, F. Armstrong, and B. Farrell for excellent typing;
The National Science Foundation, the Duke Research Council, and the Alfred P. Sloan Foundation for financial support;
Academic Press, without whose care and assistance these volumes would have been impossible;
Martha and Jackie for their encouragement and understanding.








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