Quantum chaos is generally referred to as the study of quantum manifestations or
fingerprints of nonlinear dynamical and chaotic behaviors in the corresponding classical …

Some dynamical and chaotic properties are studied for a classical particle bouncing
between two rigid walls, one of which is fixed and the other moves in time, in the presence of …

We study transport through a two-dimensional billiard attached to two infinite leads by
numerically calculating the Landauer conductance and the Wigner time delay. In the generic …

We investigate the properties of eigenstates and local density of states (LDOS) for a periodic
two-dimensional rippled billiard, focusing on their quantum-classical correspondence in …

We study the conductance fluctuations of an open quantum dot with underlying mixed
dynamics. In addition to smooth conductance fluctuations, typical of chaotic quantum dots …

Classical-quantum correspondence for conservative chaotic Hamiltonians is investigated in
terms of the structure of the eigenfunctions and the local density of states, using as a model …

Some dynamical properties for a classical particle confined inside a closed region with an
elliptical–oval-like shape are studied. The dynamics of the model is made by using a two …

The purely classical counterpart of the scattering probability matrix (SPM)| S n, m| 2 of the
quantum scattering matrix S is defined for two-dimensional quantum waveguides for an …

Some scaling properties for a classical particle interacting with a time-dependent square-
well potential are studied. The corresponding dynamics is obtained by use of a two …

Generic properties of the strength function (local density of states (LDOS)) and chaotic
eigenstates are analyzed for isolated systems of interacting particles. Both random matrix …