Comments:

229 pages, 1999

Abstract:

From the books outline: "The theory of complex manifolds is briefly outlined... The space-time manifold (M, g) is therefore taken to be a connected, four-dimensional, Hausdorff Cinfinite manifold M with a Lorentz metric g on M. ...Here, one deals with paracompact Hausdorff spaces where local coordinates transform by complex--analytic transformations. Examples are given such as complex projective space PM, nonsingular sub--manifolds of PM, and orientable surfaces. The plan of the whole paper is eventually presented, with emphasis on two--component spinor calculus, Penrose transform and Penrose formalism for spin--3/2 potentials." http://arxiv.org/PS_cache/gr-qc/pdf/9911/9911051v1.pdf

Rights:

Open access: http://arxiv.org/PS_cache/gr-qc/pdf/9911/9911051v1.pdf

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