The essential spectrum of the transfer operator for expanding markov maps of the interval is studied in detail. To this end we construct explicitly an infinite set of eigenfunctions which allows us to prove that the essential spectrum in C_k is a disk whose radius is related to the free energy of the Liapunov exponent
AbstractThe spectrum and essential spectrum or the Schrödinger operator Δ + V on a complete manifold...
A matrix coefficient transfer operator (L\Phi)(x) = P OE(y)\Phi(y), y 2 f \Gamma1 (x) on the spa...
In 1983, Klaus studied a class of potentials with bumps and computed the essential spectrum of the a...
The essential spectrum of the transfer operator for expanding markov maps of the interval is studied...
We study transfer operators associated to piecewise monotone interval transformations and show that ...
Abs t r ac t The statistical behavior of deterministic and stochastic dynamical sys-tems may be desc...
We study the spectrum of transfer operators associated to various dynamical systems. Our aim is to o...
. We give sufficient conditions to approximate the "nonessential" spectrum of a bounded op...
We provide a very general result which identifies the essential spectrum of broad classes of operato...
We consider weakly coupled analytic expanding circle maps on the lattice $\integer^d$ (for $d\ge 1$...
I introduce Banach spaces on which it is possible to precisely characterize the spectrum of the tran...
Abstract. We discuss the existence of large isolated (non-unit) eigenvalues of the Perron– Frobenius...
AbstractAn extension of the theorem of Hunziker-van Winter-Zhislin on the location of the essential ...
The isolated spectrum of transfer operators is known to play a critical role in determining mixing p...
Abstract. We offer a spectral analysis for a class of transfer operators. These transfer operators a...
AbstractThe spectrum and essential spectrum or the Schrödinger operator Δ + V on a complete manifold...
A matrix coefficient transfer operator (L\Phi)(x) = P OE(y)\Phi(y), y 2 f \Gamma1 (x) on the spa...
In 1983, Klaus studied a class of potentials with bumps and computed the essential spectrum of the a...
The essential spectrum of the transfer operator for expanding markov maps of the interval is studied...
We study transfer operators associated to piecewise monotone interval transformations and show that ...
Abs t r ac t The statistical behavior of deterministic and stochastic dynamical sys-tems may be desc...
We study the spectrum of transfer operators associated to various dynamical systems. Our aim is to o...
. We give sufficient conditions to approximate the "nonessential" spectrum of a bounded op...
We provide a very general result which identifies the essential spectrum of broad classes of operato...
We consider weakly coupled analytic expanding circle maps on the lattice $\integer^d$ (for $d\ge 1$...
I introduce Banach spaces on which it is possible to precisely characterize the spectrum of the tran...
Abstract. We discuss the existence of large isolated (non-unit) eigenvalues of the Perron– Frobenius...
AbstractAn extension of the theorem of Hunziker-van Winter-Zhislin on the location of the essential ...
The isolated spectrum of transfer operators is known to play a critical role in determining mixing p...
Abstract. We offer a spectral analysis for a class of transfer operators. These transfer operators a...
AbstractThe spectrum and essential spectrum or the Schrödinger operator Δ + V on a complete manifold...
A matrix coefficient transfer operator (L\Phi)(x) = P OE(y)\Phi(y), y 2 f \Gamma1 (x) on the spa...
In 1983, Klaus studied a class of potentials with bumps and computed the essential spectrum of the a...