COMPLEX ANALYSIS AND THE FUNK TRANSFORM
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Bailey, T.N.
(Department of Mathematics University of Edinburgh James Clerk Maxwell Building The King′s Buildings Mayfield Road)
Eastwood, M.G. (Department of Pure Mathematics University of Adelaide) Gover, A.R. (Department of Mathematics University of Auckland) Mason, L.J. (Mathematical Institute) |
1 | N. M. J. Woodhouse, Contour integrals for the ultrahyperbolic wave equation, Proc. Roy. Soc. Lond. A438 (1992), 197–206. |
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Introduction to Penrose transform
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3 |
La convexite holomorphe dans l'espace analytique des cycles d'une variete algebrique
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The ultrahyperbolic differential equation with four independent variables
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Complex methods in real integral geometry
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An ultrahyperbolic analogue of the Robinson-Kerr theorem
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Homogeneous complex manifolds and representations of semisimple Lie groups
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The solution of partial differential equations by means of definite integrals
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The Radon transform on Zoll surfaces
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The Funk transform as a Penrose transform
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DOI ScienceOn |
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Contour integrals for the ultrahyperbolic wave equation
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Twistor results for integral transforms
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Uber Flachen mit lauter geschlossenen geodatischen Linien
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Solutions of the zero rest-mass equations
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15 |
Some notes on the Radon transform and integral geometry
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16 |
Inversion for the Radon line transform in higher dimensions
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Uber die Bestimmung von Funktionen durch ihre Integralwerte langs gewisser Mannigfaltigkeiten
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18 |
Radon-Penrose transform for D-modules
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DOI ScienceOn |
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Zero-energy fields on real projective space
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DOI ScienceOn |
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Real forms of the Radon-Penrose transform
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Integral geometry in affine and projective spaces
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The theory of hyperfunctions on totally real subsets of a complex manifold with applications to extension problems
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DOI ScienceOn |
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