AbstractA dynamical zeta function is proposed for the subshift on an countable set. It is shown that the zeta function extends meromorphically to some domain where its poles (including multiplicities) are the inverse of the isolated eigenvalues of the transfer operator associated to the subshift
article en révisionThe main result of this paper describe the meromorphic continuationof of a class ...
Abstract. We survey some recent progress in the theory of dynamical zeta-functions and explain its i...
For a discrete dynamical system, the prime orbit and Mertens’ orbit counting functions describe the ...
AbstractA symbolic dynamical zeta function for subshifts over a countable alphabet is analyzed. We p...
Consider a space M, a map f:M\to M, and a function g:M \to {\mathbb C}. The formal power series \zet...
AbstractWe describe a method to prove meromorphic continuation of dynamical zeta functions to the en...
In this paper we discuss a sort of zeta function which describes the behavior of periodic points of ...
The main purpose of the present paper is to show that a class of dynamical zeta functions associated...
AbstractWe consider a family of isometric extensions of the full shift onpsymbols (forpa prime) para...
We consider a family of isometric extensions of the full shift on p symbols (for p a prime) parametr...
The spectra of transfer operators associated to dynamical systems, when acting on suitable Banach sp...
Abstract. We prove that the zeta-function ζ ∆ of the Laplacian ∆ on a self-similar fractals with spe...
. Let X ae R 2 be a finite union of bounded polytopes and let T : X ! X be piecewise affine and ev...
AbstractWe define the number field analog of the zeta function of d-complex variables studied by Zag...
a non-zero radius of convergence, and therefore converges to an analytic function for jzj sufficient...
article en révisionThe main result of this paper describe the meromorphic continuationof of a class ...
Abstract. We survey some recent progress in the theory of dynamical zeta-functions and explain its i...
For a discrete dynamical system, the prime orbit and Mertens’ orbit counting functions describe the ...
AbstractA symbolic dynamical zeta function for subshifts over a countable alphabet is analyzed. We p...
Consider a space M, a map f:M\to M, and a function g:M \to {\mathbb C}. The formal power series \zet...
AbstractWe describe a method to prove meromorphic continuation of dynamical zeta functions to the en...
In this paper we discuss a sort of zeta function which describes the behavior of periodic points of ...
The main purpose of the present paper is to show that a class of dynamical zeta functions associated...
AbstractWe consider a family of isometric extensions of the full shift onpsymbols (forpa prime) para...
We consider a family of isometric extensions of the full shift on p symbols (for p a prime) parametr...
The spectra of transfer operators associated to dynamical systems, when acting on suitable Banach sp...
Abstract. We prove that the zeta-function ζ ∆ of the Laplacian ∆ on a self-similar fractals with spe...
. Let X ae R 2 be a finite union of bounded polytopes and let T : X ! X be piecewise affine and ev...
AbstractWe define the number field analog of the zeta function of d-complex variables studied by Zag...
a non-zero radius of convergence, and therefore converges to an analytic function for jzj sufficient...
article en révisionThe main result of this paper describe the meromorphic continuationof of a class ...
Abstract. We survey some recent progress in the theory of dynamical zeta-functions and explain its i...
For a discrete dynamical system, the prime orbit and Mertens’ orbit counting functions describe the ...
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