AbstractWe describe a method to prove meromorphic continuation of dynamical zeta functions to the entire complex plane under the condition that the corresponding partition functions are given via a dynamical trace formula from a family of transfer operators. Further we give general conditions for the partition functions associated with general spin chains to be of this type and provide various families of examples for which these conditions are satisfied
Abstract. We prove that the zeta-function ζ ∆ of the Laplacian ∆ on a self-similar fractals with spe...
Abstract. The purpose of this paper is to give a short microlocal proof of the meromorphic continuat...
analytic continuation and the asymptotic behaviour of multiple zeta-functions II Kohji Matsumoto The...
AbstractA dynamical zeta function is proposed for the subshift on an countable set. It is shown that...
Consider a space M, a map f:M\to M, and a function g:M \to {\mathbb C}. The formal power series \zet...
Cette thèse s'intéresse à des familles de fonctions zêta spectrales (séries de Dirichlet) qui peuven...
The spectra of transfer operators associated to dynamical systems, when acting on suitable Banach sp...
International audienceWe show that the Ruelle zeta function of any smooth Axiom A flow with orientab...
AbstractGeneralizing a well known trace formula from linear algebra, we define a generalized determi...
The thesis is about a families of zeta functions (Dirichlet series) that may be associated to certai...
Series of extended Epstein type provide examples of non-trivial zeta functions with important physic...
Following an idea of Nigel Higson, we develop a method for proving the existence of a meromor-phic c...
We study the theta function and the Hurwitz-type zeta function associated to the Lucas sequence $U=\...
AbstractIn this paper we prove in particular the meromorphic continuation to the entire complex plan...
Basic results in the rigorous theory of weighted dynamical zeta functions or dynamically defined gen...
Abstract. We prove that the zeta-function ζ ∆ of the Laplacian ∆ on a self-similar fractals with spe...
Abstract. The purpose of this paper is to give a short microlocal proof of the meromorphic continuat...
analytic continuation and the asymptotic behaviour of multiple zeta-functions II Kohji Matsumoto The...
AbstractA dynamical zeta function is proposed for the subshift on an countable set. It is shown that...
Consider a space M, a map f:M\to M, and a function g:M \to {\mathbb C}. The formal power series \zet...
Cette thèse s'intéresse à des familles de fonctions zêta spectrales (séries de Dirichlet) qui peuven...
The spectra of transfer operators associated to dynamical systems, when acting on suitable Banach sp...
International audienceWe show that the Ruelle zeta function of any smooth Axiom A flow with orientab...
AbstractGeneralizing a well known trace formula from linear algebra, we define a generalized determi...
The thesis is about a families of zeta functions (Dirichlet series) that may be associated to certai...
Series of extended Epstein type provide examples of non-trivial zeta functions with important physic...
Following an idea of Nigel Higson, we develop a method for proving the existence of a meromor-phic c...
We study the theta function and the Hurwitz-type zeta function associated to the Lucas sequence $U=\...
AbstractIn this paper we prove in particular the meromorphic continuation to the entire complex plan...
Basic results in the rigorous theory of weighted dynamical zeta functions or dynamically defined gen...
Abstract. We prove that the zeta-function ζ ∆ of the Laplacian ∆ on a self-similar fractals with spe...
Abstract. The purpose of this paper is to give a short microlocal proof of the meromorphic continuat...
analytic continuation and the asymptotic behaviour of multiple zeta-functions II Kohji Matsumoto The...