Abstract. In this paper we extend Witten–Helffer–Sjöstrand theory from self-adjoint Laplacians based on fiber wise Hermitian structures, to non-selfadjoint Laplacians based on fiber wise non-degenerate symmetric bilinear forms. As an application we verify, up to sign, the conjecture about the comparison of the Milnor–Turaev torsion with the complex valued analytic torsion, for odd dimensional manifolds. This is done along the lines of Burghelea, Friedlander and Kappeler’s proof of the Cheeger–Müller theorem
In this paper we extend and Poincaré dualize the concept of Euler structures, in-troduced by Turaev ...
AbstractGiven a compact Riemannian manifold (Md, g), a finite dimensional representationρ:π1(M)→GL(V...
AbstractIn this paper, we introduce a new differential invariant called L2-analytic torsion, for clo...
AbstractIn the spirit of Ray and Singer we define a complex-valued analytic torsion using non-selfad...
In the spirit of Ray and Singer we define a complex valued analytic torsion using non-selfadjoint La...
AbstractWe extend the complex-valued analytic torsion, introduced by Burghelea and Haller on closed ...
The authors establish a Cheeger-Müller type theorem for the complex valued analytic torsion introdu...
Wir berechnen diese Koeffizienten, indem wir die von Bruening und Ma gefundenen Formeln fuer die Ray...
AbstractWe show that the refined analytic torsion is a holomorphic section of the determinant line b...
Abstract. We establish a Cheeger-Müller theorem for orthogonal representations satisfy-ing a Witt c...
The refined analytic torsion associated to a flat vector bundle over a closed odd-dimensional manifo...
We construct a canonical element, called the rened analytic torsion, of the de-terminant line of the...
In this paper we extend, and Poincare dualize, the concept of Euler structures, introduced by Turaev...
For a closed manifold $M$ we introduce the set of co-Euler structures and we define the modified Ray...
The standard evaluation of the partition function $Z$ of Schwarz\u27s topological field theory resul...
In this paper we extend and Poincaré dualize the concept of Euler structures, in-troduced by Turaev ...
AbstractGiven a compact Riemannian manifold (Md, g), a finite dimensional representationρ:π1(M)→GL(V...
AbstractIn this paper, we introduce a new differential invariant called L2-analytic torsion, for clo...
AbstractIn the spirit of Ray and Singer we define a complex-valued analytic torsion using non-selfad...
In the spirit of Ray and Singer we define a complex valued analytic torsion using non-selfadjoint La...
AbstractWe extend the complex-valued analytic torsion, introduced by Burghelea and Haller on closed ...
The authors establish a Cheeger-Müller type theorem for the complex valued analytic torsion introdu...
Wir berechnen diese Koeffizienten, indem wir die von Bruening und Ma gefundenen Formeln fuer die Ray...
AbstractWe show that the refined analytic torsion is a holomorphic section of the determinant line b...
Abstract. We establish a Cheeger-Müller theorem for orthogonal representations satisfy-ing a Witt c...
The refined analytic torsion associated to a flat vector bundle over a closed odd-dimensional manifo...
We construct a canonical element, called the rened analytic torsion, of the de-terminant line of the...
In this paper we extend, and Poincare dualize, the concept of Euler structures, introduced by Turaev...
For a closed manifold $M$ we introduce the set of co-Euler structures and we define the modified Ray...
The standard evaluation of the partition function $Z$ of Schwarz\u27s topological field theory resul...
In this paper we extend and Poincaré dualize the concept of Euler structures, in-troduced by Turaev ...
AbstractGiven a compact Riemannian manifold (Md, g), a finite dimensional representationρ:π1(M)→GL(V...
AbstractIn this paper, we introduce a new differential invariant called L2-analytic torsion, for clo...