Depending on fractional analysis, we find a numerical algorithm to solve the time-
independent fractional Schrödinger equation in case of Lennard-Jones potential in one …

The phase space dynamics of higher dimensional nonintegrable conservative systems is
characterized via the effect of “sticky” motion on the finite time Lyapunov exponents (FTLEs) …

In this work we perform a detailed study of the scaling properties of Lyapunov vectors (LVs)
for two different one-dimensional Hamiltonian lattices: the Fermi-Pasta-Ulam and Φ 4 …

A review of the results obtained for hard disk fluids confined to a quasi-one-dimensional
(QOD) system is presented. One of the main achievements in recent years has been …

We scrutinize the reliability of covariant and Gram-Schmidt Lyapunov vectors for capturing
hydrodynamic Lyapunov modes (HLMs) in one-dimensional Hamiltonian lattices. We show …

In this thesis the Lyapunov analysis, as applied to the chaotic dynamics of quasi one
dimensional hark disk systems, is extended to the covariant Lyapunov vectors of both …

We scrutinize the reliability of covariant and Gram-Schmidt Lyapunov vectors for capturing
hydrodynamic Lyapunov modes (HLMs) in one-dimensional Hamiltonian lattices. We show …

Neste trabalho utilizaremos o Método Estocástico para calcular o expoente de Lyapunov
máximo de um sistema hamiltoniano com muitos graus de liberdade. Aplicaremos a teoria a …

“Sticky” motion in mixed phase space of conservative systems is difficult to detect and to
characterize, in particular for high dimensional phase spaces. Its effect on quasi-regular …