{"title":"第二版前言","authors":"S. Salomonson, I. Lindgren","doi":"10.7551/mitpress/12107.003.0003","DOIUrl":null,"url":null,"abstract":"In this second revised edition several parts of the first edition have been rewritten and extended. This is particularly the case for Chaps. 4, 6 and 8, which represent the central parts of the book. The presentation of numerical results concerning quantum-electrodynamical (QED) effects in combination with electron correlation is extended and now includes radiative QED effects (electron self-energy, vertex correction and vacuum polarization), involving the use of Feynman and Coulomb gauges. A new section (Part IV) has been added, dealing with QED effects in dynamical processes. It turned out that the Green’s operator, introduced primarily for structure problems, is particularly suitable also for dealing with dynamical processes, when bound states are involved. Here, certain singularities may appear of the same kind as in dealing with static processes, leading to so-called model-space contributions. These cannot be handled with the standard S-matrix formulation, which is the normal procedure for dynamical processes involving only free-particle states. This has led to a modification of the optical theorem applicable also to bound states, where the S-matrix is replaced by the Green’s operator. In addition, a number of misprints and other errors have been corrected for, and I am grateful to all readers who have pointed out some of them to me. I wish to express my gratitude to Prof. Walter Greiner, Frankfurt, and to the Alexander von Humboldt Foundation for moral and economic support during the entire work with this book. I am very grateful to my coworkers, Sten Salomonson, Daniel Hedendahl and Johan Holmberg, for valuable cooperation and for allowing me to include results that are unpublished or in the process of being published.","PeriodicalId":161091,"journal":{"name":"The Sciences of the Artificial","volume":"8 3 1","pages":"0"},"PeriodicalIF":0.0000,"publicationDate":"1900-01-01","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":"{\"title\":\"Preface to Second Edition\",\"authors\":\"S. Salomonson, I. Lindgren\",\"doi\":\"10.7551/mitpress/12107.003.0003\",\"DOIUrl\":null,\"url\":null,\"abstract\":\"In this second revised edition several parts of the first edition have been rewritten and extended. This is particularly the case for Chaps. 4, 6 and 8, which represent the central parts of the book. 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引用次数: 0
摘要
在这个第二次修订的版本中,第一版的几个部分被重写和扩展。第4章、第6章和第8章尤其如此,它们是本书的中心部分。扩展了量子电动力学(QED)效应与电子相关的数值结果,现在包括辐射QED效应(电子自能、顶点校正和真空极化),涉及使用费曼和库仑量规。增加了一个新的部分(第四部分),处理动态过程中的QED效应。结果表明,主要用于结构问题的格林算子,也特别适用于处理涉及束缚态的动态过程。在这里,某些奇点可能与处理静态过程时出现的奇点相同,从而导致所谓的模型空间贡献。这些不能用标准的s矩阵公式来处理,这是只涉及自由粒子状态的动力学过程的正常程序。这导致了对光学定理的修正,也适用于束缚态,其中s矩阵被格林算子取代。此外,一些印刷错误和其他错误已被纠正,我感谢所有向我指出其中一些错误的读者。我要感谢法兰克福的Walter Greiner教授和亚历山大·冯·洪堡基金会在这本书的整个工作过程中给予的道德和经济支持。我非常感谢我的同事,Sten Salomonson, Daniel Hedendahl和Johan Holmberg,感谢他们的宝贵合作,并允许我将未发表或正在发表的结果纳入其中。
In this second revised edition several parts of the first edition have been rewritten and extended. This is particularly the case for Chaps. 4, 6 and 8, which represent the central parts of the book. The presentation of numerical results concerning quantum-electrodynamical (QED) effects in combination with electron correlation is extended and now includes radiative QED effects (electron self-energy, vertex correction and vacuum polarization), involving the use of Feynman and Coulomb gauges. A new section (Part IV) has been added, dealing with QED effects in dynamical processes. It turned out that the Green’s operator, introduced primarily for structure problems, is particularly suitable also for dealing with dynamical processes, when bound states are involved. Here, certain singularities may appear of the same kind as in dealing with static processes, leading to so-called model-space contributions. These cannot be handled with the standard S-matrix formulation, which is the normal procedure for dynamical processes involving only free-particle states. This has led to a modification of the optical theorem applicable also to bound states, where the S-matrix is replaced by the Green’s operator. In addition, a number of misprints and other errors have been corrected for, and I am grateful to all readers who have pointed out some of them to me. I wish to express my gratitude to Prof. Walter Greiner, Frankfurt, and to the Alexander von Humboldt Foundation for moral and economic support during the entire work with this book. I am very grateful to my coworkers, Sten Salomonson, Daniel Hedendahl and Johan Holmberg, for valuable cooperation and for allowing me to include results that are unpublished or in the process of being published.