Consider cotangent bundles of exotic spheres with their canonical symplectic structure. They admit automorphisms that preserve the part at infinity of one fiber and which are analogous to the square of a Dehn twist. Pursuing that analogy, we show that they have infinite order up to isotopy (inside the group of all automorphisms with the same behavior).Simons Foundation (Simons Investigator Grant)National Science Foundation (U.S.) (Grant DMS-1005288
Homological mirror symmetry predicts that there is a relation between autoequivalence groups of deri...
The symplectic isotopy problem is a question about automorphisms of a compact symplectic manifold. I...
Thesis: Ph. D., Massachusetts Institute of Technology, Department of Mathematics, 2014.69Cataloged f...
We show that, for certain families ϕs of diffeomorphisms of high‐dimensional spheres, the commutator...
Given two Lagrangian spheres in an exact symplectic manifold, we find conditions under which the Deh...
Funder: University of CambridgeAbstract: We study Dehn twists along Lagrangian submanifolds that are...
We study Dehn twists along Lagrangian submanifolds that are nite free quotients of spheres. We desc...
In this thesis, which is the extended version of the paper "Rigidity of Mapping Class Groups mod pow...
We examine open books with powers of fibered Dehn twists as monodromy. The resulting contact manifol...
In this thesis, which is the extended version of the paper "Rigidity of Mapping Class Groups mod pow...
We prove that, for a closed oriented smooth spin 4-manifold $X$ with non-zero signature, the Dehn tw...
In this paper we show that the normal closure of the mth power of a half-twist has infinite index in...
In this paper we show that the normal closure of the mth power of a half-twist has infinite index in...
Nous étudions la géométrie symplectique C0 au travers de l'action des homéomorphismes sympectiques s...
This paper is part of my PhD thesis, and I would like to thank sincerely my advisors, Arnaud Hilion ...
Homological mirror symmetry predicts that there is a relation between autoequivalence groups of deri...
The symplectic isotopy problem is a question about automorphisms of a compact symplectic manifold. I...
Thesis: Ph. D., Massachusetts Institute of Technology, Department of Mathematics, 2014.69Cataloged f...
We show that, for certain families ϕs of diffeomorphisms of high‐dimensional spheres, the commutator...
Given two Lagrangian spheres in an exact symplectic manifold, we find conditions under which the Deh...
Funder: University of CambridgeAbstract: We study Dehn twists along Lagrangian submanifolds that are...
We study Dehn twists along Lagrangian submanifolds that are nite free quotients of spheres. We desc...
In this thesis, which is the extended version of the paper "Rigidity of Mapping Class Groups mod pow...
We examine open books with powers of fibered Dehn twists as monodromy. The resulting contact manifol...
In this thesis, which is the extended version of the paper "Rigidity of Mapping Class Groups mod pow...
We prove that, for a closed oriented smooth spin 4-manifold $X$ with non-zero signature, the Dehn tw...
In this paper we show that the normal closure of the mth power of a half-twist has infinite index in...
In this paper we show that the normal closure of the mth power of a half-twist has infinite index in...
Nous étudions la géométrie symplectique C0 au travers de l'action des homéomorphismes sympectiques s...
This paper is part of my PhD thesis, and I would like to thank sincerely my advisors, Arnaud Hilion ...
Homological mirror symmetry predicts that there is a relation between autoequivalence groups of deri...
The symplectic isotopy problem is a question about automorphisms of a compact symplectic manifold. I...
Thesis: Ph. D., Massachusetts Institute of Technology, Department of Mathematics, 2014.69Cataloged f...