ABSTRACT. The Reidemeister-Turaev torsion is an invariant of 3-manifolds equipped with Spi$n $ structures. Here, a $Spin^{c} $ structure of a 3-manifold is a homology class of non-singular vector fields on it. Each Seifert fibered 3-manifold has a standard $Spin^{c}$ structure, which is represented as a non-singular vector field the set of whose orbits gives a Seifert fibration. This short note provides an algorithm for computing the Reidemeister-Turaev torsion of the standard $Spin^{c} $ structure on a Seifert fibered 3-manifold. The machinery used to compute the torsion is that of punctured Heegaard diagrams
We show that the closed 3-manifold invariants of G. Kuperberg constructed from an involutive Hopf al...
We describe an algorithm to compute the Kuperberg invariant of a 3–manifold with structure, starting...
We describe an algorithm to compute the Kuperberg invariant of a 3–manifold with structure, starting...
This is a state-of-the-art introduction to the work of Franz Reidemeister, Meng Taubes, Turaev, and ...
We consider homotopy classes of non-singular vector fields on three-manifolds with boundary and we d...
We consider homotopy classes of non-singular vector fields on three-manifolds with boundary and we d...
International audienceGiven an oriented rational homology 3-sphere M, it is known how to associate t...
The non-abelian Reidemeister torsion is a numerical invariant of cusped hyperbolic 3-manifolds defin...
We use Heegaard Floer homology with twisted coefficients to define numerical invariants for arbitrar...
We use Heegaard Floer homology with twisted coefficients to define numerical invariants for arbitrar...
AbstractWe study an invariant of a 3-manifold which consists of Reidemeister torsion for linear repr...
Rapporteurs : Christine Lescop, Vladimir Turaev. Président du Jury : Pierre Vogel. Jury : Christian ...
Combings of oriented compact 3-manifolds are homotopy classes of nowhere zero vector fields in these...
In [27], we introduced Floer homology theories HF−(Y, s), HF∞(Y, s), HF+(Y, t), ĤF (Y, s),and HFred...
We show that the closed 3-manifold invariants of G. Kuperberg constructed from an involutive Hopf al...
We show that the closed 3-manifold invariants of G. Kuperberg constructed from an involutive Hopf al...
We describe an algorithm to compute the Kuperberg invariant of a 3–manifold with structure, starting...
We describe an algorithm to compute the Kuperberg invariant of a 3–manifold with structure, starting...
This is a state-of-the-art introduction to the work of Franz Reidemeister, Meng Taubes, Turaev, and ...
We consider homotopy classes of non-singular vector fields on three-manifolds with boundary and we d...
We consider homotopy classes of non-singular vector fields on three-manifolds with boundary and we d...
International audienceGiven an oriented rational homology 3-sphere M, it is known how to associate t...
The non-abelian Reidemeister torsion is a numerical invariant of cusped hyperbolic 3-manifolds defin...
We use Heegaard Floer homology with twisted coefficients to define numerical invariants for arbitrar...
We use Heegaard Floer homology with twisted coefficients to define numerical invariants for arbitrar...
AbstractWe study an invariant of a 3-manifold which consists of Reidemeister torsion for linear repr...
Rapporteurs : Christine Lescop, Vladimir Turaev. Président du Jury : Pierre Vogel. Jury : Christian ...
Combings of oriented compact 3-manifolds are homotopy classes of nowhere zero vector fields in these...
In [27], we introduced Floer homology theories HF−(Y, s), HF∞(Y, s), HF+(Y, t), ĤF (Y, s),and HFred...
We show that the closed 3-manifold invariants of G. Kuperberg constructed from an involutive Hopf al...
We show that the closed 3-manifold invariants of G. Kuperberg constructed from an involutive Hopf al...
We describe an algorithm to compute the Kuperberg invariant of a 3–manifold with structure, starting...
We describe an algorithm to compute the Kuperberg invariant of a 3–manifold with structure, starting...