超对称和超引力 第2版 pdf snb 115盘 kindle 在线 下载 pmlz mobi

《超对称和超引力(第2版)》内容简介：This book was prepared in collaboration with Jonathan Bagger, withoutwhom it would never have been written. Both Jon and I would like tothank Winnie Waring for her devoted assistance in the preparation of themanuscript. As a tribute to her high standards, we have tried our bestto avoid errors in factors and signs. Many people have helped eliminatethese errors. In particular, we would like to thank Martin Muller forhis assistance with the second half of the book.

PREFACE TO THE SECOND EDITION

PREFACE

I.WHY SUPERSYMMETRY?

II.REPRESENTATIONS OF THE SUPERSYMMETRY ALGEBRA

III.COMPONENT FIELDS

IV.SUPERFIELDS

V.CHIRAL SUPERFIELDS

VI.VECTOR SUPERFIELDS

VII.GAUGE INVARIANT INTERACTIONS

VIII.SPONTANEOUS SYMMETRY BREAKING

IX.SUPERFIELD PROPAGATORS

X.FEYNMAN RULES FOR SUPERGRAPHS

XI.NONLINEAR REALIZATIONS

XII.DIFFERENTIAL FORMS IN SUPERSPACE

XIII.GAUGE THEORIES REVISITED

XIV.VIELBEIN, TORSION, AND CURVATURE

XV.BIANCHI IDENTITIES

XVI.SUPERGAUGE TRANSFORMATIONS

XVII.THE 0=0 =0 COMPONENTS OF THE VIELBEIN, CONNECTION, TORSION, AND CURVATURE

XVIII.THE SUPERGRAVITY MULTIPLET

XIX.CHIRAL AND VECTOR SUPERFIELDS IN CURVED SPACE

XX.NEW VARIABLES AND THE CHIRAL DENSITY

XXI.THE MINIMAL CHIRAL SUPERGRAVITY MODEL

XXII.CHIRAL MODELS AND KAHLER GEOMETRY

XXIII.GENERAL CHIRAL SUPERGRAVITY MODELS

XXIV.GAUGE INVARIANT MODELS

XXV.GAUGE INVARIANT SUPERGRAVITY MODELS

XXVI.LOW-ENERGY THEOREMS

APPENDIX A: Notation and Spinor Algebra

APPENDIX B: Results in Spinor Algebra

APPENDIX C: Kahler Geometry

APPENDIX D: Isometries and Kahler Geometry

APPENDIX E: Nonlinear Realizations

APPENDIX F: Nonlinear Realizations and Invariant Actions

APPENDIX G: Gauge Invariant Supergravity Models

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《超对称和超引力(第2版)》内容简介：This book was prepared in collaboration with Jonathan Bagger, withoutwhom it would never have been written. Both Jon and I would like tothank Winnie Waring for her devoted assistance in the preparation of themanuscript. As a tribute to her high standards, we have tried our bestto avoid errors in factors and signs. Many people have helped eliminatethese errors. In particular, we would like to thank Martin Muller forhis assistance with the second half of the book.