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19992008
most citedMonogenic Functions in Conformal Geometry

7 citations · 12 across the 8 of their papers we have counts for

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6 papers · 1 filter

math.DG20071 cited

Symmetries and Invariant Differential Pairings

Michael G. Eastwood

The purpose of this article is to motivate the study of invariant, and especially conformally invariant, differential pairings. Since a general theory is lacking, this work merely…

math.DG20077 cited

Monogenic Functions in Conformal Geometry

Michael Eastwood, John Ryan

Monogenic functions are basic to Clifford analysis. On Euclidean space they are defined as smooth functions with values in the corresponding Clifford algebra satisfying a certain s…

math.DG20032 cited

Preferred Parameterisations on Homogeneous Curves

Michael Eastwood, Jan Slovak

We show how to specify preferred parameterisations on a homogeneous curve in an arbitrary homogeneous space. We apply these results to limit the natural parameters on distinguished…

math.DG2000

Some Special Geometry in Dimension Six

Andreas Cap, Michael Eastwood

We generalise the notion of contact manifold by allowing the contact distribution to have codimension two. There are special features in dimension six. In particular, we show that…

math.DG2000

Cayley Hypersurfaces

Michael Eastwood, Vladimir Ezhov

We exhibit a family of homogeneous hypersurfaces in affine space, one in each dimension, generalising the Cayley surface.

math.DG2000

Homogeneous Hypersurfaces with Isotropy in Affine Four-space

Michael Eastwood, Vladimir Ezhov

We classify the non-degenerate homogeneous hypersurfaces in real and complex affine four-space whose symmetry group is at least four-dimensional.