Classical diffusive dynamics for the quasiperiodic kicked rotor

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problem or th~ confinement of the investigated system by a given boundary, possibly with shocks, may be described through adequate terms in the fundamental equation,

Vibrating their substrate is an efficient way to manipulate drops and even to sculpt them, as recently discussed in the literature: (1) drops on a shaken inclined plate can

We obtain here the linearized heat equation for the behaviour of the en- ergy fluctuations in equilibrium under a diffusive space-time scaling, for the energy Ginzburg-Landau

In [10], we introduced strongly quasiperiodic morphisms as those morphisms that map all infinite words to quasiperiodic ones, and weakly quasiperiodic morphisms that map at least

It has been applied both to describe the dynamical insta- bility of the periodic kicked rotor [13] and to study a one-dimensional weakly interacting BEC [14] in a dis-

Using an atomic quasiperiodic kicked rotor – equiv- alent to a two-dimensional Anderson-like model – we experimentally study Anderson localization in dimension 2 and we

At very short p, of the order of the mean free path, the disorder-averaged intensity propagator does not obey the one-parameter scaling law of the Anderson transition (regime (C)),