Instabilities in 1D spatially extended systems are studied with the aid of both temporal and spatial Lyapunov exponents. A suitable representation of the spectra allows a compact description of all the possible disturbances in tangent space. The analysis is carried out for chaotic and periodic spatiotemporal patterns. Singularities of the spectra and localization properties of the associated Lyapunov vectors are discussed
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
A chaotic transition phenomenon in a five-star–coupled map system resulting from recombination of sy...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
From the analyticity properties of the equation governing infinitesimal perturbations, it is conject...
The spatially discrete-continuous dynamical systems, that are composed of a spatially extended mediu...
Low-dimensional chaotic dynamical systems can exhibit many characteristic properties of stochastic s...
Lyapunov exponents lie at the heart of chaos theory, and are widely used in studies of complex dynam...
We study multivariate time-series generated by coupled map lattices exhibiting spatio-temporal chaos...
A new class of Lyapunov exponents are calculated from a simple numerical approach based on a spatial...
Artículo de publicación ISIWe propose a route to spatiotemporal chaos for one-dimensional stationary...
Artículo de publicación ISIWe propose a route to spatiotemporal chaos for one-dimensional stationary...
We explore the high dimensional chaos of a one-dimensional lattice of diffusively coupled tent maps ...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
A chaotic transition phenomenon in a five-star–coupled map system resulting from recombination of sy...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
From the analyticity properties of the equation governing infinitesimal perturbations, it is conject...
The spatially discrete-continuous dynamical systems, that are composed of a spatially extended mediu...
Low-dimensional chaotic dynamical systems can exhibit many characteristic properties of stochastic s...
Lyapunov exponents lie at the heart of chaos theory, and are widely used in studies of complex dynam...
We study multivariate time-series generated by coupled map lattices exhibiting spatio-temporal chaos...
A new class of Lyapunov exponents are calculated from a simple numerical approach based on a spatial...
Artículo de publicación ISIWe propose a route to spatiotemporal chaos for one-dimensional stationary...
Artículo de publicación ISIWe propose a route to spatiotemporal chaos for one-dimensional stationary...
We explore the high dimensional chaos of a one-dimensional lattice of diffusively coupled tent maps ...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...
A chaotic transition phenomenon in a five-star–coupled map system resulting from recombination of sy...
A solvable coupled map lattice model exhibiting spatio-temporal chaos is studied. Exact expressions ...