activity
19992012
most citedLorenz-like systems and classical dynamical equations with memory forcing: a new point of view for singling out the origin of chaos

16 citations · 32 across the 6 of their papers we have counts for

collaborators

6 papers

physics.flu-dyn2012

Flapping states of an el astically anchored wing in a uniform flow

A. Orchini, A. Mazzino, J. Guerrero +2

Linear stability analysis of an elastically anchored wing in a uniform flow is investigated both analytically and numerically. The analytical formulation explicitly takes into acco…

nlin.CD2002★ 6 cited

Lorenz deterministic diffusion

R. Festa, A. Mazzino, D. Vincenzi

The Lorenz 1963 dynamical system is known to reduce in the steady state to a one-dimensional motion of a classical particle subjected to viscous damping in a past history-dependent…

nlin.CD2002★ 16 cited

Lorenz-like systems and classical dynamical equations with memory forcing: a new point of view for singling out the origin of chaos

R. Festa, A. Mazzino, D. Vincenzi

A novel view for the emergence of chaos in Lorenz-like systems is presented. For such purpose, the Lorenz problem is reformulated in a classical mechanical form and it turns out to…

nlin.CD2000

At the very origin of chaos in three-dimensional dynamical systems

R. Festa, A. Mazzino, D. Vincenzi

The mechanism responsible for the emergence of chaotic behavior has been identified analytically within a class of three-dimensional dynamical systems which generalize the well-kno…

astro-ph1999★ 8 cited

Discretizing ups-Andromedae planetary system

A. G. Agnese, R. Festa

Starting from a previously stated hypothesis concerning the discretization of the orbits for periodic celestial motions, the mass of ups-Andromedae and the periods of its b- and d-…

chao-dyn1999★ 2 cited

Different transport regimes in a spatially-extended recirculating background

P. Castiglione, R. Festa, A. Mazzino

Passive scalar transport in a spatially-extended background of roll convection is considered in the time-periodic regime. The latter arises due to the even oscillatory instability…