Add to ORKGIn this paper we discuss complex manifolds of dimension n ≥ 2 that admit effective actions of either Un or SUn by biholomorphic transformations
We find invariants of real hypersurfaces of $mathbb{C}^{2}$ with respect to the group of volume-pres...
: Using the notion of rotation set for homeomorphisms of compact manifolds, we define the rotation h...
In this thesis we define Wick-rotations mathematically using pseudo-Riemannian geometry, and relate ...
For n ≥ 2 we classify all connected n-dimensional complex manifolds admitting effective actions of t...
For n ≥ 2 we classify all connected n-dimensional complex manifolds admitting effective actions of ...
We classify all connected n-dimensional complex manifolds admitting effective actions of the unitary...
We consider complex manifolds that admit actions by holomorphic transformations of classical simple ...
In our joint article with N. Kruzhilin of 2002, we showed that every connected complex manifold of d...
We explicitly classify all pairs (M, G), where M is a connected complex manifold of dimension n ≥ 2 ...
This book provides a classification of all three-dimensional complex manifolds for which there exist...
Let Diff(S1) be the Frechet-Lie group of orientation preserving diffeomorphisms of the unit circle S...
AbstractWe consider one parameter families of vector fields depending on a parameter ɛ such that for...
We explicitly classify all pairs (M, G), where M is a connected complex manifold of dimension n ≥ 2 ...
We put in a general framework the situations in which a Riemannian manifold admits a family of compa...
We explicitly classify all pairs (M, G), where M is a connected complex manifold of dimension n≥2 an...
We find invariants of real hypersurfaces of $mathbb{C}^{2}$ with respect to the group of volume-pres...
: Using the notion of rotation set for homeomorphisms of compact manifolds, we define the rotation h...
In this thesis we define Wick-rotations mathematically using pseudo-Riemannian geometry, and relate ...
For n ≥ 2 we classify all connected n-dimensional complex manifolds admitting effective actions of t...
For n ≥ 2 we classify all connected n-dimensional complex manifolds admitting effective actions of ...
We classify all connected n-dimensional complex manifolds admitting effective actions of the unitary...
We consider complex manifolds that admit actions by holomorphic transformations of classical simple ...
In our joint article with N. Kruzhilin of 2002, we showed that every connected complex manifold of d...
We explicitly classify all pairs (M, G), where M is a connected complex manifold of dimension n ≥ 2 ...
This book provides a classification of all three-dimensional complex manifolds for which there exist...
Let Diff(S1) be the Frechet-Lie group of orientation preserving diffeomorphisms of the unit circle S...
AbstractWe consider one parameter families of vector fields depending on a parameter ɛ such that for...
We explicitly classify all pairs (M, G), where M is a connected complex manifold of dimension n ≥ 2 ...
We put in a general framework the situations in which a Riemannian manifold admits a family of compa...
We explicitly classify all pairs (M, G), where M is a connected complex manifold of dimension n≥2 an...
We find invariants of real hypersurfaces of $mathbb{C}^{2}$ with respect to the group of volume-pres...
: Using the notion of rotation set for homeomorphisms of compact manifolds, we define the rotation h...
In this thesis we define Wick-rotations mathematically using pseudo-Riemannian geometry, and relate ...