Abstract. We study the local Killing Lie algebra of meromorphic al-most rigid geometric structures on complex manifolds. This leads to classification results for compact complex manifolds admitting holomor-phic rigid geometric structures. 1
summary:Summary: The AHS-structures on manifolds are the simplest cases of the so called parabolic g...
Abstract. We extend our family rigidity and vanishing theorems in [LiuMaZ] to the Spinc case. In par...
We study the Lie algebra of infinitesimal isometries on compact Sasakian and K--contact manifolds. ...
The goal of this thesis is to obtain results of classification of complex compact manifolds equipped...
We give a geometric assumption on a meromorphic affine connection for its Killing vector fields to b...
Abstract. We study compact complex 3-manifolds M admitting a (lo-cally homogeneous) holomorphic Riem...
By using a Borel density theorem for algebraic quotients, we prove a theorem concerning isometric ac...
An n -dimensional complex Lie algebra is rigid if its orbit under the canonical action of the full l...
Abstract. On all compact complex surfaces (modulo finite unramified cov-erings), we classify all of ...
summary:Starting by the famous paper by Kirillov, local Lie algebras of functions over smooth manifo...
It is well known that a Killing vector field on a riemannian compact manifold is holonomic (Kostant ...
summary:Starting by the famous paper by Kirillov, local Lie algebras of functions over smooth manifo...
summary:Starting by the famous paper by Kirillov, local Lie algebras of functions over smooth manifo...
We show that almost complex manifolds (M^4,J) of real dimension 4 for which the image of the Nijenhu...
Abstract. We study local automorphisms of holomorphic Cartan ge-ometries. This leads to classificati...
summary:Summary: The AHS-structures on manifolds are the simplest cases of the so called parabolic g...
Abstract. We extend our family rigidity and vanishing theorems in [LiuMaZ] to the Spinc case. In par...
We study the Lie algebra of infinitesimal isometries on compact Sasakian and K--contact manifolds. ...
The goal of this thesis is to obtain results of classification of complex compact manifolds equipped...
We give a geometric assumption on a meromorphic affine connection for its Killing vector fields to b...
Abstract. We study compact complex 3-manifolds M admitting a (lo-cally homogeneous) holomorphic Riem...
By using a Borel density theorem for algebraic quotients, we prove a theorem concerning isometric ac...
An n -dimensional complex Lie algebra is rigid if its orbit under the canonical action of the full l...
Abstract. On all compact complex surfaces (modulo finite unramified cov-erings), we classify all of ...
summary:Starting by the famous paper by Kirillov, local Lie algebras of functions over smooth manifo...
It is well known that a Killing vector field on a riemannian compact manifold is holonomic (Kostant ...
summary:Starting by the famous paper by Kirillov, local Lie algebras of functions over smooth manifo...
summary:Starting by the famous paper by Kirillov, local Lie algebras of functions over smooth manifo...
We show that almost complex manifolds (M^4,J) of real dimension 4 for which the image of the Nijenhu...
Abstract. We study local automorphisms of holomorphic Cartan ge-ometries. This leads to classificati...
summary:Summary: The AHS-structures on manifolds are the simplest cases of the so called parabolic g...
Abstract. We extend our family rigidity and vanishing theorems in [LiuMaZ] to the Spinc case. In par...
We study the Lie algebra of infinitesimal isometries on compact Sasakian and K--contact manifolds. ...