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20212026
most citedDiffusion transitions in a 2D periodic lattice

6 citations · 6 across the 4 of their papers we have counts for

collaborators

6 papers

nlin.CD2026

An angular-momentum preserving dissipative model for the point-mass N -body problem

Matheus Lazarotto, Clodoaldo Ragazzo

A simple mathematical model emulating energy dissipation due to tidal effects is proposed. In this model, forces acting between masses remove energy but preserve the total angular…

nlin.CD2025

Hamiltonian chaos for one particle with two waves: Self-consistent dynamics

Matheus Jean Lazarotto, Iberê Luiz Caldas, Yves Elskens

A simple model of wave-particle interaction is studied in its self-consistent form, that is, where the particles are allowed to feedback on the waves dynamics. We focus on the conf…

nlin.CD2024

Shearless bifurcations for two isochronous resonant perturbations

Bruno B. Leal, Matheus J. Lazarotto, Michele Mugnaine +3

In nontwist systems, primary shearless curves act as barriers to chaotic transport. Surprisingly, the onset of secondary shearless curves has been reported in a few twist systems.…

physics.comp-ph2024

Benchmark: Tao's symplectic integration method

Matheus Lazarotto, Iberê Caldas, Yves Elskens

A benchmark test was conducted for a new symplectic integration method originally developed by Molei Tao. The method raises interest due to its explicit evolution equation, with ap…

nlin.PS2023

Island myriads in periodic potentials

Matheus Lazarotto, Iberê Caldas, Yves Elskens

A phenomenon of emergence of stability islands in phase-space is reported for two periodic potentials with tiling symmetries, one square and the other hexagonal, inspired by bidime…

cond-mat.stat-mech2021★ 6 cited

Diffusion transitions in a 2D periodic lattice

Matheus J. Lazarotto, Iberê L. Caldas, Yves Elskens

Spatial diffusion of particles in periodic potential models has provided a good framework for studying the role of chaos in global properties of classical systems. Here a bidimensi…