We shall construct complex contact similarity manifolds. Among them there exists a complex contact infranil-manifold L/Γ which is a holomorphic torus fiber space over a quaternionic euclidean orbifold. Specifically taking a connected sum of L/Γ with the complex projective space CP2n+1, we prove that the connected sum admits a complex contact structure. Our examples of complex contact manifolds are different from those known previousl
By a result of Eliashberg, every symplectic filling of a three-dimensional contact connected sum is ...
International audienceBy a result of Eliashberg, every symplectic filling of a three-dimensional con...
International audienceBy a result of Eliashberg, every symplectic filling of a three-dimensional con...
We generalise the notion of contact manifold by allowing the contact distribution to have codimensio...
We consider manifolds endowed with a contact pair structure. To such a structure are naturally asso...
We generalize the work of A. Mori using approximately holomorphic methods to show that any closed co...
The first goal of this paper is to construct examples of higher dimensional contact manifolds with s...
We generalize the work of A. Mori using approximately holomorphic methods to show that any closed co...
We use contact homology to distinguish contact structures on various manifolds. We are primarily in...
Abstract added in migrationThe main purpose of this article is to classify contact structures on som...
Complex contact metric manifolds are studied. Normality is defined for these manifolds and equivalen...
Abstract. By a result of Eliashberg, every symplectic filling of a three-dimensional contact connect...
UnrestrictedThe goal of this thesis is to understand generalizations of (cylindrical) contact homolo...
AbstractSince the Boothby–Wang fibrations form an important class of real (strict) contact manifolds...
This paper deals with a limiting case motivated by contact geometry. The limiting case of a tensoria...
By a result of Eliashberg, every symplectic filling of a three-dimensional contact connected sum is ...
International audienceBy a result of Eliashberg, every symplectic filling of a three-dimensional con...
International audienceBy a result of Eliashberg, every symplectic filling of a three-dimensional con...
We generalise the notion of contact manifold by allowing the contact distribution to have codimensio...
We consider manifolds endowed with a contact pair structure. To such a structure are naturally asso...
We generalize the work of A. Mori using approximately holomorphic methods to show that any closed co...
The first goal of this paper is to construct examples of higher dimensional contact manifolds with s...
We generalize the work of A. Mori using approximately holomorphic methods to show that any closed co...
We use contact homology to distinguish contact structures on various manifolds. We are primarily in...
Abstract added in migrationThe main purpose of this article is to classify contact structures on som...
Complex contact metric manifolds are studied. Normality is defined for these manifolds and equivalen...
Abstract. By a result of Eliashberg, every symplectic filling of a three-dimensional contact connect...
UnrestrictedThe goal of this thesis is to understand generalizations of (cylindrical) contact homolo...
AbstractSince the Boothby–Wang fibrations form an important class of real (strict) contact manifolds...
This paper deals with a limiting case motivated by contact geometry. The limiting case of a tensoria...
By a result of Eliashberg, every symplectic filling of a three-dimensional contact connected sum is ...
International audienceBy a result of Eliashberg, every symplectic filling of a three-dimensional con...
International audienceBy a result of Eliashberg, every symplectic filling of a three-dimensional con...