We study the resonance (or Gamow) eigenstates of open chaotic systems in the
semiclassical limit, distinguishing between left and right eigenstates of the nonunitary …

We analyse simple models of quantum chaotic scattering, namely quantized open baker's
maps. We numerically compute the density of quantum resonances in the semiclassical …

We analyze a simple model of quantum chaotic scattering system, namely the quantized
open baker's map. This model provides a numerical confirmation of the fractal Weyl law for …

We study the spectrum of quantized open maps as a model for the resonance spectrum of
quantum scattering systems. We are particularly interested in open maps admitting a fractal …

There has been a very recent surge in the interest on the localization properties of
resonances associated to partially open (scattering) systems, which are of great relevance …

For a class of quantized open chaotic systems satisfying a natural dynamical assumption we
show that the study of the resolvent, and hence of scattering and resonances, can be …

We introduce a new phase space representation for open quantum systems. This is a very
powerful tool to help advance in the study of the morphology of their eigenstates. We apply it …

We study the resonance eigenstates of a particular quantization of the open baker map. For
any admissible value of Planck's constant, the corresponding quantum map is a subunitary …

We analyze a model quantum dynamical system subjected to periodic interaction with an
environment, which can describe quantum measurements. Under the condition of strong …

We study the eigenstates of open maps whose classical dynamics is pseudointegrable and
for which the corresponding closed quantum system has multifractal properties. Adapting the …