activity
19982004
most citedTowards a Classification of Homogeneous Tube Domains in C^4

2 citations · 2 across the 2 of their papers we have counts for

collaborators

6 papers

math.CV20042 cited

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…

math.CV2003

On the dimension of the stability group for a Levi non-degenerate hypersurface

Vladimir Ezhov, Alexander Isaev

We classify locally defined non-spherical real-analytic hypersurfaces in complex space whose Levi form has no more than one negative eigenvalue and for which the dimension of the g…

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.

math.CV1998

Canonical isomorphism of two Lie algebras arising in CR-geometry

V. V. Ezhov, A. V. Isaev

We show that the maximal prolongation of a certain algebra associated with a non-degenerate Hermitian form on with values in is canonicall…

math.CV1998

Invariants of elliptic and hyperbolic CR-structures of codimension 2

V. V. Ezhov, A. V. Isaev, G. Schmalz

We reduce CR-structures on smooth elliptic and hyperbolic manifolds of CR-codimension 2 to parallelisms thus solving the problem of global equivalence for such manifolds. The paral…