A generalisation of the discrete self-trapping (DST) Hamiltonian is presented. It is shown to be as good as the traditional one to study quantum ergodicity far from the uncoupled limit, while it is also suitable to be used in the near integrability regime, where the conventional DST Hamiltonian fails due to its non-genericity
In this paper we study the classical and quantum two freedoms Discrete Self-Trapping system by the I...
We consider universal statistical properties of systems that are characterized by phase states with...
We introduce a general method to block diagonalize Hamiltonians with infinite-range interactions ana...
A generalisation of the discrete self-trapping (DST) Hamiltonian is presented. It is shown to be as ...
We study the discrete self-trapping model, for three degrees of freedom. The fraction of the energy ...
We show how the Hartree approximation (HA) can be used to study the quantum discrete self-trapping (...
The presence of Arnold diffusion enables a numerical test of a semiclassical conjecture by Berry and...
In this section, we will review work on few-lattice-site systems of the so-called discrete self-trap...
The quantum discrete self-trapping equation with three degrees of freedom is investigated. Numerical...
The discrete self-trapping equation (DST) represents an useful model for several properties of one-...
In the classical dynamics of coupled oscillator systems, nonlinearity leads to the existence of stab...
A class of nonlinear Hamiltonian lattice models that includes both the nonintegrable discrete nonlin...
In this paper we study the classical and quantum two freedoms Discrete Self-Trapping system by the I...
We consider universal statistical properties of systems that are characterized by phase states with...
We introduce a general method to block diagonalize Hamiltonians with infinite-range interactions ana...
A generalisation of the discrete self-trapping (DST) Hamiltonian is presented. It is shown to be as ...
We study the discrete self-trapping model, for three degrees of freedom. The fraction of the energy ...
We show how the Hartree approximation (HA) can be used to study the quantum discrete self-trapping (...
The presence of Arnold diffusion enables a numerical test of a semiclassical conjecture by Berry and...
In this section, we will review work on few-lattice-site systems of the so-called discrete self-trap...
The quantum discrete self-trapping equation with three degrees of freedom is investigated. Numerical...
The discrete self-trapping equation (DST) represents an useful model for several properties of one-...
In the classical dynamics of coupled oscillator systems, nonlinearity leads to the existence of stab...
A class of nonlinear Hamiltonian lattice models that includes both the nonintegrable discrete nonlin...
In this paper we study the classical and quantum two freedoms Discrete Self-Trapping system by the I...
We consider universal statistical properties of systems that are characterized by phase states with...
We introduce a general method to block diagonalize Hamiltonians with infinite-range interactions ana...