
| many of them contain information essential toa deeper understanding of the subject. |
| 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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