activity
20102024
most citedStructure of characteristic Lyapunov vectors in anharmonic Hamiltonian lattices

20 citations · 38 across the 6 of their papers we have counts for

collaborators

6 papers

cond-mat.stat-mech20241 cited

Thermal rectification in segmented Frenkel-Kontorova lattices with asymmetric next-nearest-neighbor interactions

M. Romero-Bastida, A. Poceros Varela

In this work we conduct an extensive study of the asymmetric heat flow, i.e. thermal rectification, present in the two-segment Frenkel Kontorova model with both nearest-neighbor (N…

cond-mat.stat-mech20242 cited

Effect of external potential on the energy transport in harmonically driven segmented Frenkel-Kontorova lattices

M. Romero-Bastida

Thermal resonance, that is, the heat flux obtained by means of a periodic external driving, offers the possibility of controlling heat flux in nanoscale devices suitable for power…

cond-mat.stat-mech20234 cited

Thermal rectification in mass-asymmetric one-dimensional anharmonic oscillator lattices with and without a ballistic spacer

M Romero-Bastida, Brandon Armando Martínez-Torres

In this work we perform a systematic analysis of various structural parameters that have influence on the thermal rectification effect, i.e. asymmetrical heat flow, and the negativ…

cond-mat.stat-mech20145 cited

Size effects on thermal rectification in mass-graded anharmonic lattices

M. Romero-Bastida, Armando Gonzalez-Alarcon

In this work we study the thermal rectification efficiency of a one-dimensional mass-graded anharmonic oscillator lattice at large system sizes. A modest increase in rectification…

nlin.CD20126 cited

Covariant hydrodynamic Lyapunov modes and strong stochasticity threshold in Hamiltonian lattices

M. Romero-Bastida, Diego Pazó, Juan M. López

We scrutinize the reliability of covariant and Gram-Schmidt Lyapunov vectors for capturing hydrodynamic Lyapunov modes (HLMs) in one-dimensional Hamiltonian lattices. We show that,…

nlin.CD201020 cited

Structure of characteristic Lyapunov vectors in anharmonic Hamiltonian lattices

M. Romero-Bastida, Diego Pazó, Juan M. López +1

In this work we perform a detailed study of the scaling properties of Lyapunov vectors (LVs) for two different one-dimensional Hamiltonian lattices: the Fermi-Pasta-Ulam and