Preface. I: Goals and Perspectives. II: Global Conformal Symmetry and Hilbert Space. III: Euclidean Formulation of the Conformal Theory. IV: Approximate Methods of Calculating Critical Indices. VI: Ward Identities. VII: Contribution of Electromagnetic and Gravitational Interactions into the General Solution of Ward Identities. VIII: Dynamical Sector of the Hilbert Space. IX: Conformal Invariance in Gauge Theories. X: Special Features of Conformal Transformation of Current, Energy-Momentum Tensor and Gauge Fields. Appendix I: Casimir Operators and Irreducible Representations of Conformal Group of 4-Dimensional Minkowski Space. Appendix II: Fourier Transforms of Euclidean and Minkowski Spaces Invariant Functions. Appendix III: Calculation of Euclidean Quasilocal Invariant Three-Point Functions. Appendix IV: An Invariance Under Subgroups SO(D-1,2) and SO(D) x SO(2). Appendix V: The Derivation of the Anomalous Ward Identities for Green Functions
Les informations fournies dans la section « Synopsis » peuvent faire référence à une autre édition de ce titre.