AbstractWe prove that any invariant hyper-complex structure on a homogeneous space M=G/L where G is a compact Lie group is obtained via the Joyceʼs construction, provided that there exists a hyper-Hermitian naturally reductive invariant metric on M
We completely classify invariant Hermitian and K¨ahler structures, together with their paracomplex a...
summary:The aim of the first part of a series of papers is to give a description of invariant differ...
summary:The aim of the first part of a series of papers is to give a description of invariant differ...
AbstractWe prove that any invariant hyper-complex structure on a homogeneous space M=G/L where G is ...
We prove that any invariant hypercomplex structure on a homogeneous space $M = G/L$ where $G$ is a c...
The notion of a Joyce structure was introduced in Bridgeland (Geometry from Donaldson–Thomas invaria...
For homogeneous reductive spaces G/H with reductive complements decomposable into an orthogonal sum ...
AbstractIn this paper, we apply a modification theorem for a compact homogeneous solvmanifold to com...
. An explicit classification of the simply connected homogeneous spaces G=L of a compact Lie group ...
AbstractWe prove that any compact complex homogeneous space with vanishing first Chern class, after ...
We present a new method for classifying naturally reductive homogeneous spaces – i.e.homogeneous Rie...
The purpose of this paper is to give a new and simple proof of the classification theorem of D’Atri-...
summary:We study homogeneous real hypersurfaces having no focal submanifolds in a complex hyperbolic...
16 pagesInternational audienceWe prove that any holomorphic locally homogeneous geometric structure ...
summary:We study homogeneous real hypersurfaces having no focal submanifolds in a complex hyperbolic...
We completely classify invariant Hermitian and K¨ahler structures, together with their paracomplex a...
summary:The aim of the first part of a series of papers is to give a description of invariant differ...
summary:The aim of the first part of a series of papers is to give a description of invariant differ...
AbstractWe prove that any invariant hyper-complex structure on a homogeneous space M=G/L where G is ...
We prove that any invariant hypercomplex structure on a homogeneous space $M = G/L$ where $G$ is a c...
The notion of a Joyce structure was introduced in Bridgeland (Geometry from Donaldson–Thomas invaria...
For homogeneous reductive spaces G/H with reductive complements decomposable into an orthogonal sum ...
AbstractIn this paper, we apply a modification theorem for a compact homogeneous solvmanifold to com...
. An explicit classification of the simply connected homogeneous spaces G=L of a compact Lie group ...
AbstractWe prove that any compact complex homogeneous space with vanishing first Chern class, after ...
We present a new method for classifying naturally reductive homogeneous spaces – i.e.homogeneous Rie...
The purpose of this paper is to give a new and simple proof of the classification theorem of D’Atri-...
summary:We study homogeneous real hypersurfaces having no focal submanifolds in a complex hyperbolic...
16 pagesInternational audienceWe prove that any holomorphic locally homogeneous geometric structure ...
summary:We study homogeneous real hypersurfaces having no focal submanifolds in a complex hyperbolic...
We completely classify invariant Hermitian and K¨ahler structures, together with their paracomplex a...
summary:The aim of the first part of a series of papers is to give a description of invariant differ...
summary:The aim of the first part of a series of papers is to give a description of invariant differ...
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