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Results 1 - 10
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341
Finite extinction time for the solutions to the Ricci
, 2008
"... flow on certain three-manifolds ..."
Holomorphic Disks and Topological Invariants for Closed Three-Manifolds
- ANN. OF MATH
, 2000
"... The aim of this article is to introduce certain topological invariants for closed, oriented three-manifolds Y, equipped with a Spin c structure t. Given a Heegaard splitting of Y -- U0 tie U1, these theories are variants of the Lagrangian Floer homology for the g-fold symmetric product of Y relat ..."
Abstract
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Cited by 274 (37 self)
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The aim of this article is to introduce certain topological invariants for closed, oriented three-manifolds Y, equipped with a Spin c structure t. Given a Heegaard splitting of Y -- U0 tie U1, these theories are variants of the Lagrangian Floer homology for the g-fold symmetric product of Y
On the Floer homology of plumbed three-manifolds
- Geom. Topol
"... Abstract. We calculate HF + for three-manifolds obtained by plumbings of spheres specified by certain graphs. Our class of graphs is sufficiently large to describe, for example, all Seifert fibered rational homology spheres. These calculations can be used to determine also the Floer homology of othe ..."
Abstract
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Cited by 93 (9 self)
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Abstract. We calculate HF + for three-manifolds obtained by plumbings of spheres specified by certain graphs. Our class of graphs is sufficiently large to describe, for example, all Seifert fibered rational homology spheres. These calculations can be used to determine also the Floer homology
On the Floer homology of plumbed three-manifolds
, 2003
"... We calculate the Heegaard Floer homologies for three-manifolds obtained by plumbings of spheres specied by certain graphs. Our class of graphs is suf-ciently large to describe, for example, all Seifert bered rational homology spheres. These calculations can be used to determine also these groups for ..."
Abstract
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We calculate the Heegaard Floer homologies for three-manifolds obtained by plumbings of spheres specied by certain graphs. Our class of graphs is suf-ciently large to describe, for example, all Seifert bered rational homology spheres. These calculations can be used to determine also these groups
Three-manifolds, foliations and circles, I
, 1997
"... A manifold M slithers around a manifold N when the universal cover of M fibers over N so that deck transformations are bundle automorphisms. Three-manifolds that slither around S 1 are like a hybrid between three-manifolds that fiber over S 1 and certain kinds of Seifert-fibered three-manifolds. Th ..."
Abstract
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Cited by 2 (0 self)
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A manifold M slithers around a manifold N when the universal cover of M fibers over N so that deck transformations are bundle automorphisms. Three-manifolds that slither around S 1 are like a hybrid between three-manifolds that fiber over S 1 and certain kinds of Seifert-fibered three-manifolds
Conformal boundary conditions and three-dimensional topological field theory
, 1999
"... We present a general construction of all correlation functions of a two-dimensional rational conformal field theory, for an arbitrary number of bulk and boundary fields and arbitrary topologies. The correlators are expressed in terms of Wilson graphs in a certain three-manifold, the connecting manif ..."
Abstract
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Cited by 54 (18 self)
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We present a general construction of all correlation functions of a two-dimensional rational conformal field theory, for an arbitrary number of bulk and boundary fields and arbitrary topologies. The correlators are expressed in terms of Wilson graphs in a certain three-manifold, the connecting
Seifert fibered contact three-manifolds via surgery
, 2003
"... Using contact surgery we define families of contact structures on certain Seifert fibered three–manifolds. We prove that all these contact structures are tight using Ozsváth–Szabó’s contact invariants. We use these examples to show that, given a natural number n, there exists a Seifert fibered thre ..."
Abstract
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Cited by 25 (8 self)
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Using contact surgery we define families of contact structures on certain Seifert fibered three–manifolds. We prove that all these contact structures are tight using Ozsváth–Szabó’s contact invariants. We use these examples to show that, given a natural number n, there exists a Seifert fibered
Seifert fibered contact three–manifolds via surgery
, 2004
"... Using contact surgery we define families of contact structures on certain Seifert fibered three–manifolds. We prove that all these contact structures are tight using contact Ozsváth–Szabó invariants. We use these examples to show that, given a natural number n, there exists a Seifert fibered three– ..."
Abstract
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Using contact surgery we define families of contact structures on certain Seifert fibered three–manifolds. We prove that all these contact structures are tight using contact Ozsváth–Szabó invariants. We use these examples to show that, given a natural number n, there exists a Seifert fibered three–manifold
TT On the Floer homology of plumbed three-manifolds
, 2003
"... We calculate the Heegaard Floer homologies for three-manifolds obtained by plumbings of spheres specified by certain graphs. Our class of graphs is sufficiently large to describe, for example, all Seifert fibered rational homology spheres. These calculations can be used to determine also these group ..."
Abstract
- Add to MetaCart
We calculate the Heegaard Floer homologies for three-manifolds obtained by plumbings of spheres specified by certain graphs. Our class of graphs is sufficiently large to describe, for example, all Seifert fibered rational homology spheres. These calculations can be used to determine also
Seifert bered contact three{manifolds via surgery
"... Abstract Using contact surgery we dene families of contact structures on certain Seifert bered three{manifolds. We prove that all these contact structures are tight using contact Ozsvath{Szabo invariants. We use these examples to show that, given a natural number n, there exists a Seifert bered thre ..."
Abstract
- Add to MetaCart
Abstract Using contact surgery we dene families of contact structures on certain Seifert bered three{manifolds. We prove that all these contact structures are tight using contact Ozsvath{Szabo invariants. We use these examples to show that, given a natural number n, there exists a Seifert bered
Results 1 - 10
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341
