activity
19952026
most citedLong-range interacting quantum systems

300 citations · 4.6k across the 133 of their papers we have counts for

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Showing 1998Show all

7 papers · 1 filter

cond-mat.stat-mech1998★ 87 cited

Damage spreading and Lyapunov exponents in cellular automata

F. Bagnoli, R. Rechtman, S. Ruffo

Using the concept of the Boolean derivative we study damage spreading for one dimensional elementary cellular automata and define their maximal Lyapunov exponent. A random matrix a…

cond-mat1998

On the microcanonical solution of a system of globally coupled rotators

Mickael Antoni, Haye Hinrichsen, Stefano Ruffo

We study the Hamiltonian Mean Field (HMF) model, a system of fully coupled particles, in the microcanonical ensemble. We use the previously obtained free energy in the canonica…

chao-dyn1998★ 4 cited

Modular Transformations, Order-Chaos Transitions and Pseudo-Random Number Generation

Antonio Bonelli, Stefano Ruffo

Successive pairs of pseudo-random numbers generated by standard linear congruential transformations display ordered patterns of parallel lines. We study the ``ordered'' and ``chaot…

cond-mat.stat-mech1998★ 50 cited

Hamiltonian Dynamics and the Phase Transition of the XY Model

Xavier Leoncini, Alberto D. Verga, Stefano Ruffo

A Hamiltonian dynamics is defined for the XY model by adding a kinetic energy term. Thermodynamical properties (total energy, magnetization, vorticity) derived from microcanonical…

cond-mat.stat-mech1998★ 10 cited

Transmission and Scattering of a Lorentz Gas on a Slab

Hernan Larralde, Francois Leyvraz, Gustavo Martinez-Mekler +2

We perform numerical scattering experiments on a Lorentz array of disks centered on a triangular lattice with L columns and study its transmission and reflection properties. In the…

chao-dyn1998★ 68 cited

Chaos and Statistical Mechanics in the Hamiltonian Mean Field Model

Vito Latora, Andrea Rapisarda, Stefano Ruffo

We study the dynamical and statistical behavior of the Hamiltonian Mean Field (HMF) model in order to investigate the relation between microscopic chaos and phase transitions. HMF…