In this note we will show that the injection of a suitable subspace of the space of Legendrian loops into the full loop space is an S1-equivariant homotopy equivalence. Moreover, since the smaller space is the space of variations of a given action functional, we will compute the relative Contact Homology of a family of tight contact forms on the three-dimensional torus
Abstract. In this paper we show that any good toric contact manifold has well defined cylindrical co...
We study the relations between an exact Lagrangian submanifold $L$ in a Liouville manifold $P$ and o...
We use contact homology to distinguish contact structures on various manifolds. We are primarily in...
In this note we will show that the injection of a suitable subspace of the space of Legendrian loops...
none2siIn this paper we study a subspace of the space of Legendrian loops and we show that the injec...
The main object of my dissertation is the study of the action functional of a contact form on a thre...
We consider a family of tight contact forms on the three-dimensional torus and we compute the relati...
We show that the homotopy type of any connected component of the contactomorphism groupof a tight co...
International audienceWe show that contact homology distinguishes infinitely many tight contact stru...
We study the existence of positive loops of contactomorphisms on a Liouville-fillable contact manifo...
Abstract. Contact homology was introduced by Eliashberg, Givental and Hofer; this contact invariant ...
UnrestrictedThe goal of this thesis is to understand generalizations of (cylindrical) contact homolo...
We prove that every closed, connected contact 3-manifold can be obtained from S-3 with its standard ...
Positive loops of Legendrian embeddings are examined from the point of view of Floer homology of Lag...
Let Y be a closed, oriented 3-manifold. The set F_Y of homotopy classes of positive, fillable contac...
Abstract. In this paper we show that any good toric contact manifold has well defined cylindrical co...
We study the relations between an exact Lagrangian submanifold $L$ in a Liouville manifold $P$ and o...
We use contact homology to distinguish contact structures on various manifolds. We are primarily in...
In this note we will show that the injection of a suitable subspace of the space of Legendrian loops...
none2siIn this paper we study a subspace of the space of Legendrian loops and we show that the injec...
The main object of my dissertation is the study of the action functional of a contact form on a thre...
We consider a family of tight contact forms on the three-dimensional torus and we compute the relati...
We show that the homotopy type of any connected component of the contactomorphism groupof a tight co...
International audienceWe show that contact homology distinguishes infinitely many tight contact stru...
We study the existence of positive loops of contactomorphisms on a Liouville-fillable contact manifo...
Abstract. Contact homology was introduced by Eliashberg, Givental and Hofer; this contact invariant ...
UnrestrictedThe goal of this thesis is to understand generalizations of (cylindrical) contact homolo...
We prove that every closed, connected contact 3-manifold can be obtained from S-3 with its standard ...
Positive loops of Legendrian embeddings are examined from the point of view of Floer homology of Lag...
Let Y be a closed, oriented 3-manifold. The set F_Y of homotopy classes of positive, fillable contac...
Abstract. In this paper we show that any good toric contact manifold has well defined cylindrical co...
We study the relations between an exact Lagrangian submanifold $L$ in a Liouville manifold $P$ and o...
We use contact homology to distinguish contact structures on various manifolds. We are primarily in...
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