activity
20172026
most citedNegative temperature states as exact equilibrium solutions of the Wave Kinetic equation for one dimensional lattices

10 citations · 16 across the 5 of their papers we have counts for

collaborators

5 papers

nlin.CD2026

Recursive behavior in a diatomic FPUT lattice

Guo Deng, Andrea Pezzi, Genghong Lin +1

We study the diatomic FPUT lattice with cubic anharmonic potential, and analyze the recurrent behaviour of its solutions. We find that two distinct types of recurrence occur. One t…

nlin.PS2023★ 6 cited

Three- and four-wave resonances in the nonlinear quadratic Kelvin lattice

Andrea Pezzi, Tiziana Comito, Miguel D. Bustamante +1

In this paper we investigate analytically and numerically the nonlinear Kelvin lattice, namely a chain of masses and nonlinear springs, as in the alpha-Fermi-Pasta-Ulam-Tsingou (FP…

cond-mat.stat-mech2021

Three-wave resonant interactions in the diatomic chain with cubic anharmonic potential: theory and simulations

A. Pezzi, G. Deng, Y. Lvov +2

We consider a diatomic chain characterized by a cubic anharmonic potential. After diagonalizing the harmonic case, we study in the new canonical variables, the nonlinear interactio…

cond-mat.stat-mech2020★ 10 cited

Negative temperature states as exact equilibrium solutions of the Wave Kinetic equation for one dimensional lattices

M. Onorato, G. Dematteis, D. Proment +3

We predict negative temperature states in the Discrete Nonlinear Schödinger equation as exact solutions of the associated Wave Kinetic equation. Those solutions are consistent with…

math.GM2017

2nd order PDEs: geometric and functional considerations

Andrea Pezzi

INTRODUCTION This papers deals with partial differential equations of second order, linear, with constant and not constant coefficients, in two variables, which admit real characte…