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19952026
most citedThermal conduction in classical low-dimensional lattices

1.4k citations · 4.7k across the 95 of their papers we have counts for

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chao-dyn1999★ 44 cited

The Gallavotti-Cohen Fluctuation Theorem for a non-chaotic model

S. Lepri, L. Rondoni, G. Benettin

We test the applicability of the Gallavotti-Cohen fluctuation formula on a nonequilibrium version of the periodic Ehrenfest wind-tree model. This is a one-particle system whose dyn…

chao-dyn1998

Lyapunov Exponents from Node-Counting Arguments

Antonio Politi, Alessandro Torcini, Stefano Lepri

A conjecture connecting Lyapunov exponents of coupled map lattices and the node theorem is presented. It is based on the analogy between the linear stability analysis of extended c…

chao-dyn1997★ 7 cited

Entropy potential and Lyapunov exponents

Stefano Lepri, Antonio Politi, Alessandro Torcini

According to a previous conjecture, spatial and temporal Lyapunov exponents of chaotic extended systems can be obtained from derivatives of a suitable function: the entropy potenti…

chao-dyn1996★ 33 cited

Disturbance propagation in chaotic extended systems with long-range coupling

Alessandro Torcini, Stefano Lepri

Propagation of initially localized perturbations is investigated in chaotic coupled map lattices with long-range couplings decaying as a power of the distance. The initial perturba…

chao-dyn1996★ 17 cited

Chronotopic Lyapunov Analysis: (II) towards a Unified Approach

Stefano Lepri, Antonio Politi, Alessandro Torcini

From the analyticity properties of the equation governing infinitesimal perturbations, it is shown that all stability properties of spatially extended 1D systems can be derived fro…

chao-dyn1995★ 34 cited

Chronotopic Lyapunov Analysis: (I) a Comprehensive Characterization of 1D Systems

Stefano Lepri, Antonio Politi, Alessandro Torcini

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 d…