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19982024
most citedCanonical Cartan connection and holomorphic invariants on Engel CR manifolds

33 citations · 67 across the 11 of their papers we have counts for

collaborators

11 papers

math.DG2024

On the classificarion of 3-dimensional spherical Sasakian manifolds

Daniel Sykes, Gerd Schmalz, Vladimir Ezhov

In this article we consider spherical hypersurfaces in with a fixed Reeb vector field as 3-dimensional Sasakian manifolds. We establish the correspondence between thr…

math.DG2018★ 1 cited

Classification of homogeneous affine tube domains with large automorphism groups in arbitrary dimensions

Vladimir Ezhov, Alexandr Medvedev, Gerd Schmalz

We classify tube domains in () with affinely homogeneous base of their boundary and a.) with positive definite Levi form and b.) with Lorentzian type Levi…

math.CV2013★ 6 cited

Explicit description of spherical rigid hypersurfaces in C^2

Vladimir Ezhov, Gerd Schmalz

We provide an explicit description of all rigid hypersurfaces that are equivalent to a Heisenberg sphere. These hypersurfaces are determined by 4 real parameters. The defining equa…

math.CV2005★ 1 cited

Elliptic CR-manifolds and shear invariant ODE with additional symmetries

Vladimir Ezhov, Gerd Schmalz

We classify the ODEs that correspond to elliptic CR-manifolds with maximal isotropy. It follows that the dimension of the isotropy group of an elliptic CR-manifold can be only 10 (…

math.CV2005★ 33 cited

Canonical Cartan connection and holomorphic invariants on Engel CR manifolds

Valerii Beloshapka, Vladimir Ezhov, Gerd Schmalz

We describe a complete system of invariants for 4-dimensional CR manifolds of CR dimension 1 and codimension 2 with Engel CR distribution by constructing an explicit canonical Cart…

math.CV2004★ 2 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…