It is well established numerically that spectral statistics of pseudo-integrable models differs considerably from the reference statistics of integrable and chaotic systems. In Bogomolny and Schmit (2004 Phys. Rev. Lett. 93 254102) statistical properties of a certain quantized pseudo-integrable map had been calculated analytically but only for a special sequence of matrix dimensions. The purpose of this paper is to obtain the spectral statistics of the same quantum map for all matrix dimensions
The semiclassical approximation has been the main tool to connect classical and quantum mechanics, a...
For many classically chaotic systems it is believed that the quantum wave functions become uniformly...
We study the statistical properties of the off-diagonal matrix elements of observables in the energy...
peer reviewedaudience: researcher, professional, studentIt is well established numerically that spec...
Abstract. The statistical properties of the spectrum of systems which have a chaotic classical limit...
We investigate spectral statistics in spatially extended, chaotic many-body quantum systems with a c...
We derive a set of spectral statistics whose power spectrum is characterized, in the case of chaotic...
We propose a measure, which we call the dissipative spectral form factor (DSFF), to characterize the...
4 pages, 4 figures, research done at http://www.quantware.ups-tlse.fr/We study quantum maps displayi...
We study spectral statistics in spatially extended chaotic quantum many-body systems, using simple l...
Dedicated to the memory of Ryszard Zygadło Spectral properties of evolution operators corresponding ...
We study multifractal properties of wave functions for a one-parameter family of quantum maps displa...
Abstract. The statistics of the quantum eigenvalues of certain families of nonlinear maps on the 2-t...
We use semiclassical methods to evaluate the spectral two-point correlation function of quantum chao...
For many classically chaotic systems it is believed that the quantum wave functions become uniformly...
The semiclassical approximation has been the main tool to connect classical and quantum mechanics, a...
For many classically chaotic systems it is believed that the quantum wave functions become uniformly...
We study the statistical properties of the off-diagonal matrix elements of observables in the energy...
peer reviewedaudience: researcher, professional, studentIt is well established numerically that spec...
Abstract. The statistical properties of the spectrum of systems which have a chaotic classical limit...
We investigate spectral statistics in spatially extended, chaotic many-body quantum systems with a c...
We derive a set of spectral statistics whose power spectrum is characterized, in the case of chaotic...
We propose a measure, which we call the dissipative spectral form factor (DSFF), to characterize the...
4 pages, 4 figures, research done at http://www.quantware.ups-tlse.fr/We study quantum maps displayi...
We study spectral statistics in spatially extended chaotic quantum many-body systems, using simple l...
Dedicated to the memory of Ryszard Zygadło Spectral properties of evolution operators corresponding ...
We study multifractal properties of wave functions for a one-parameter family of quantum maps displa...
Abstract. The statistics of the quantum eigenvalues of certain families of nonlinear maps on the 2-t...
We use semiclassical methods to evaluate the spectral two-point correlation function of quantum chao...
For many classically chaotic systems it is believed that the quantum wave functions become uniformly...
The semiclassical approximation has been the main tool to connect classical and quantum mechanics, a...
For many classically chaotic systems it is believed that the quantum wave functions become uniformly...
We study the statistical properties of the off-diagonal matrix elements of observables in the energy...