2 citations · 4 across the 5 of their papers we have counts for
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The Penrose Transform for Complex Projective Space
Michael Eastwood
Various complexes of differential operators are constructed on complex projective space via the Penrose transform, which also computes their cohomology.
Towards a Classification of Homogeneous Tube Domains in C^4
Michael Eastwood, Vladimir Ezhov, Alexander Isaev
We classify the tube domains in C^4 with affinely homogeneous base whose boundary contains a non-degenerate affinely homogeneous hypersurface. It follows that these domains are hol…
Smoothly Parameterised Cech Cohomology of Complex Manifolds
Toby Bailey, Michael Eastwood, Simon Gindikin
A Stein covering of a complex manifold may be used to realise its analytic cohomology in accordance with the Cech theory. If, however, the Stein covering is parameterised by a smoo…
Examples of Unbounded Homogeneous Domains in Complex Space
Michael Eastwood, Alexander Isaev
We construct several new examples of homogeneous domains in complex space that do not have bounded realisations. They are equivalent to tubes over affinely homogeneous domains in r…
Edge of the Wedge Theory in Hypo-Analytic Manifolds
Michael G. Eastwood, C. Robin Graham
This paper studies microlocal regularity properties of the distributions f on a strongly noncharacteristic submanifold E of a hypo-analytic manifold M that arise as the boundary va…
An Edge-of-the Wedge Theorem for Hypersurface CR Functions
Michael G. Eastwood, C. Robin Graham
The Lewy extension theorem asserts the holomorphic extendability of CR functions defined in a neighborhood of a point on a hypersurface in C^{n+1}. The edge-of-the-wedge theorem as…