Conformal Quantum Field Theory In D-Dimensions Book

	Preface	1
I	Goals and Perspectives	3
II	Global Conformal Symmetry and Hilbert Space	45
III	Euclidean Formulation of the Conformal Theory	99
IV	Approximate Methods of Calculating Critical Indices	143
V	Spontaneous Breakdown of Conformal Symmetry	163
VI	Ward Identities	171
VII	Contribution of Electromagnetic and Gravitational Interactions into the General Solution of Ward Identities	205
VIII	Dynamical Sector of the Hilbert Space	241
IX	Conformal Invariance in Gauge Theories	317
X	Special Features of Conformal Transformation of Current, Energy-Momentum Tensor and Gauge Fields	347
App. I	Casimir Operators and Irreducible Representations of Conformal Group of 4-Dimensional Minkowski Space	373
App. II	Fourier Transforms of Euclidean and Minkowski Spaces Invariant Functions	379
App. III	Calculation of Euclidean Quasilocal Invariant Three-point Functions	383
App. IV	An Invariance Under Subgroup SO(D-1,2) and SO(D) x SO(2)	386
App. V	The Derivation of the Anomalous Ward Identities for Green Functions [actual symbol not reproducible]	390
App. VI	Explicit Form of Invariant Green Functions [actual symbol not reproducible]	398
App. VII	Partial Wave Expansion of Current Green Functions	403
App. VIII	Explicit Form of the Invariant Green Function [actual symbol not reproducible] for s = 2 and the Anomalous Ward Identity	411
App. IX	Partial Wave Expansion of the Energy-Momentum Tensor Green functions	414
App. X	Basic Integral Relations	432
App. XI	Calculation of Green Functions [actual symbol not reproducible] in Two Dimensional Space	437
App. XII	Calculation of Integrals in Two-Dimensional Space	444
	Bibliography	451
	Index	458