Fattening complex manifolds: Curvature and Kodaira—Spencer maps
References (16)
- et al.
Twistors, massless fields and the Penrose transform
On the relative de Rham sequence
- et al.
Connected sums of self-dual manifolds and deformations of singular spaces
Nonlinearity
(1989) - et al.
Thickenings and supersymmetric extensions of complex manifolds
Am. J. Math.
(1986) - et al.
Cohomology and massless fields
Commun. Math. Phys
(1981) The extension problem in complex analysis II: embeddings with positive normal bundle
Am. J. Math.
(1966)A theorem of completeness of characteristic systems for analytic families of compact submanifolds of complex manifolds
Ann. Math.
(1962)- et al.
On deformations of complex analytic structures, I-II, III
Ann. Math.
(1958)et al.On deformations of complex analytic structures, I-II, III
Ann. Math.
(1960)
There are more references available in the full text version of this article.
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Supported in part by the Australian Research Council.
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Supported in part by the NSF and by the Australian Research Council.
Copyright © 1992 Published by Elsevier B.V.