Francesco GINELLI
Università
di Firenze
Unpredictable evolution in (linearly) stable
systems.
Irregular evolution has been observed in various linearly stable systems
(i.e. characterized by a negative maximum Lyapunov exponent), such as coupled
map lattices or a chain of forced Duffing oscillators. In two dimensions
this yields a complex interfacial behavior, which resembles the one observed
in some optically forced chemical reactions, while one dimensional model
are mainly characterized by the propagation of finite size perturbations
with positive velocity. A simple stochastic model is able to reproduce
the main features of this one dimensional deterministic models..