AbstractWe prove that the algebra of chains on the based loop space recovers the derived (wrapped) Fukaya category of the cotangent bundle of a closed smooth oriented manifold. The main new idea is the proof that a cotangent fibre generates the Fukaya category using a version of the map from symplectic cohomology to the homology of the free loop space introduced by Cieliebak and Latschev
In this thesis we construct the universal coCartesian fibration , which (strictly) classifies coCart...
In this thesis we construct the universal coCartesian fibration , which (strictly) classifies coCart...
In this thesis we construct the universal coCartesian fibration , which (strictly) classifies coCart...
Abstract. We prove that the algebra of chains on the based loop space recovers the derived (wrapped)...
AbstractWe prove that the algebra of chains on the based loop space recovers the derived (wrapped) F...
We introduce an $A_\infty$ map from the cubical chain complex of the based loop space of Lagrangian ...
We introduce an $A_\infty$ map from the cubical chain complex of the based loop space of Lagrangian ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2012.Cataloged from PD...
We develop a set of tools for doing computations in and of (partially) wrapped Fukaya categories. In...
This is the first part of a series of papers studying categories defined over the Novikov ring arisi...
AbstractWe construct the Fukaya category of a closed surface equipped with an area form using only e...
We prove that the Fukaya-Seidel categories of a certain family of Lefschetz fibrations on $\mathbb{C...
We build the wrapped Fukaya category W(E) for any monotone symplectic manifold, convex at infinity. ...
This is partly a survey and partly a speculative article, concerning a particular question about Fu...
Let $Ham (M,\omega ) $ denote the Frechet Lie group of Hamiltonian symplectomorphisms of a monotone ...
In this thesis we construct the universal coCartesian fibration , which (strictly) classifies coCart...
In this thesis we construct the universal coCartesian fibration , which (strictly) classifies coCart...
In this thesis we construct the universal coCartesian fibration , which (strictly) classifies coCart...
Abstract. We prove that the algebra of chains on the based loop space recovers the derived (wrapped)...
AbstractWe prove that the algebra of chains on the based loop space recovers the derived (wrapped) F...
We introduce an $A_\infty$ map from the cubical chain complex of the based loop space of Lagrangian ...
We introduce an $A_\infty$ map from the cubical chain complex of the based loop space of Lagrangian ...
Thesis (Ph. D.)--Massachusetts Institute of Technology, Dept. of Mathematics, 2012.Cataloged from PD...
We develop a set of tools for doing computations in and of (partially) wrapped Fukaya categories. In...
This is the first part of a series of papers studying categories defined over the Novikov ring arisi...
AbstractWe construct the Fukaya category of a closed surface equipped with an area form using only e...
We prove that the Fukaya-Seidel categories of a certain family of Lefschetz fibrations on $\mathbb{C...
We build the wrapped Fukaya category W(E) for any monotone symplectic manifold, convex at infinity. ...
This is partly a survey and partly a speculative article, concerning a particular question about Fu...
Let $Ham (M,\omega ) $ denote the Frechet Lie group of Hamiltonian symplectomorphisms of a monotone ...
In this thesis we construct the universal coCartesian fibration , which (strictly) classifies coCart...
In this thesis we construct the universal coCartesian fibration , which (strictly) classifies coCart...
In this thesis we construct the universal coCartesian fibration , which (strictly) classifies coCart...
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