Titlebook: Conformal Description of Spinning Particles; Ivan T. Todorov Book 1986 Springer-Verlag Berlin Heidelberg 1986 Minkowski space.Minkowski sp

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Twistor Flag Manifolds and SU(2,2) Orbits,gebra su(2,2). More generally, the . T is a 4-dimensional complex vector space (T =ℂ.). It carries the natural (linear) action of the general linear group GL (4,ℂ). We shall be interested, in particular, in properties of twistors which remain invariant under the real form U(2,2) only briefly mention

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Twistor Description of Classical Zero Mass Fields,nal Lie algebra of Poisson brackets which contains the basic observables.. (A more systematic point of view on quantization, that uses the notion of deformation of algebraic structures is expounded in Ref. [B1].) In the case of a O-mass particle system, we shall start with the canonical symplectic s

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A Guide to the List of References,ls with conformal properties of twistors and with the twistor flag manifolds as phase spaces of “conformal particles”) may be misleading. In order to compensate in part for this incompleteness, we have attempted to provide a rather comprehensive list of references on the subject.

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