Abstract. On all compact complex surfaces (modulo finite unramified cov-erings), we classify all of the locally homogeneous geometric structures which are locally isomorphic to the “exotic ” homogeneous surfaces of Lie
SIGLEAvailable from British Library Lending Division - LD:D52596/84 / BLDSC - British Library Docume...
We survey applications of holonomic methods to the study of submanifold geometry, showing the conseq...
This paper is a preliminary version. Throughout this paper, we let N denote the set of complete, loc...
Motivated by Felix Klein’s notion that geometry is governed by its group of symme-try transformation...
We prove several results on holomorphic harmonic morphisms between Hermitian manifolds. In the non-c...
Abstract. We classify the transitive, effective, holomorphic actions of con-nected complex Lie group...
We prove that under some purely algebraic conditions every locally homogeneous structure modelled on...
Abstract. A linear connection on a Lie algebroid is called a Cartan connection if it is suitably com...
A surface M in CP2 is called (locally) homogeneous, if for any two points p, q is an element of M th...
Abstract. We study the local Killing Lie algebra of meromorphic al-most rigid geometric structures o...
In this paper we study harmonic morphisms emptyv :U sub CopfP m rarrN 2 from open subsets of complex...
Dans cette thèse, on étudie les holonomies des structures projectives complexes sur les surfaces. Da...
We prove that the local (pseudo)group of biholomorphisms stabilizing a minimal, finitely nondegenera...
Let M = M_{g,k} denote the space of properly (Alexandrov) embedded constant mean curvature (CMC) sur...
Suppose that M is an orientable n-dimensional manifold, and g a Riemannian metric on M. Then the hol...
SIGLEAvailable from British Library Lending Division - LD:D52596/84 / BLDSC - British Library Docume...
We survey applications of holonomic methods to the study of submanifold geometry, showing the conseq...
This paper is a preliminary version. Throughout this paper, we let N denote the set of complete, loc...
Motivated by Felix Klein’s notion that geometry is governed by its group of symme-try transformation...
We prove several results on holomorphic harmonic morphisms between Hermitian manifolds. In the non-c...
Abstract. We classify the transitive, effective, holomorphic actions of con-nected complex Lie group...
We prove that under some purely algebraic conditions every locally homogeneous structure modelled on...
Abstract. A linear connection on a Lie algebroid is called a Cartan connection if it is suitably com...
A surface M in CP2 is called (locally) homogeneous, if for any two points p, q is an element of M th...
Abstract. We study the local Killing Lie algebra of meromorphic al-most rigid geometric structures o...
In this paper we study harmonic morphisms emptyv :U sub CopfP m rarrN 2 from open subsets of complex...
Dans cette thèse, on étudie les holonomies des structures projectives complexes sur les surfaces. Da...
We prove that the local (pseudo)group of biholomorphisms stabilizing a minimal, finitely nondegenera...
Let M = M_{g,k} denote the space of properly (Alexandrov) embedded constant mean curvature (CMC) sur...
Suppose that M is an orientable n-dimensional manifold, and g a Riemannian metric on M. Then the hol...
SIGLEAvailable from British Library Lending Division - LD:D52596/84 / BLDSC - British Library Docume...
We survey applications of holonomic methods to the study of submanifold geometry, showing the conseq...
This paper is a preliminary version. Throughout this paper, we let N denote the set of complete, loc...