Add to ORKGInternational audienceWe show that there is no positive loop inside the component of a fiber in the space of Legendrian embeddings in the contact manifold $ST^*M$, provided that the universal cover of $M$ is $\RM^n$. We consider some related results in the space of one-jets of functions on a compact manifold. We give an application to the positive isotopies in homogeneous neighborhoods of surfaces in a tight contact 3-manifold
In this paper, we prove that there exist contractible positive loops of Legendrian embeddings based ...
AbstractWe show that any Legendre knot in the contact manifold of cooriented contact elements of a s...
For $n\ge 4$, we show that there are infinitely many formally contact isotopic embeddings of $(ST^*S...
International audienceWe show that there is no positive loop inside the component of a fiber in the ...
In the thesis, we have studied the problem of positive Lengendrian isotopies. That is to say, the is...
Dans la thèse, on a étudié le problème des isotopies legendriennes positif. C’est-à-dire que les iso...
We show that the image of a Legendrian submanifold under a homeomorphism that is the $C^0$-limit of ...
We explore the construction of Legendrian spheres in contact manifolds of any dimension. Two constru...
43 pages. v2: more details, mainly in Section 5. Changes in introduction, added some references and ...
Positive loops of Legendrian embeddings are examined from the point of view of Floer homology of Lag...
We determine the homotopy type of the spaces of several Legendrian knots and links with the maximal ...
Dans cette thèse, on manipule deux types d'objets fondamentaux de la topologie de contact : les sous...
Examples are given of legendrian links in the manifold of cooriented contact elements of the plane, ...
We prove a neighbourhood theorem for arbitrary knots in contact 3-manifolds. As an application we sh...
This thesis concerns two types of fundamental objects of the contact topology : Legendrian submanifo...
In this paper, we prove that there exist contractible positive loops of Legendrian embeddings based ...
AbstractWe show that any Legendre knot in the contact manifold of cooriented contact elements of a s...
For $n\ge 4$, we show that there are infinitely many formally contact isotopic embeddings of $(ST^*S...
International audienceWe show that there is no positive loop inside the component of a fiber in the ...
In the thesis, we have studied the problem of positive Lengendrian isotopies. That is to say, the is...
Dans la thèse, on a étudié le problème des isotopies legendriennes positif. C’est-à-dire que les iso...
We show that the image of a Legendrian submanifold under a homeomorphism that is the $C^0$-limit of ...
We explore the construction of Legendrian spheres in contact manifolds of any dimension. Two constru...
43 pages. v2: more details, mainly in Section 5. Changes in introduction, added some references and ...
Positive loops of Legendrian embeddings are examined from the point of view of Floer homology of Lag...
We determine the homotopy type of the spaces of several Legendrian knots and links with the maximal ...
Dans cette thèse, on manipule deux types d'objets fondamentaux de la topologie de contact : les sous...
Examples are given of legendrian links in the manifold of cooriented contact elements of the plane, ...
We prove a neighbourhood theorem for arbitrary knots in contact 3-manifolds. As an application we sh...
This thesis concerns two types of fundamental objects of the contact topology : Legendrian submanifo...
In this paper, we prove that there exist contractible positive loops of Legendrian embeddings based ...
AbstractWe show that any Legendre knot in the contact manifold of cooriented contact elements of a s...
For $n\ge 4$, we show that there are infinitely many formally contact isotopic embeddings of $(ST^*S...