Nonlinear Mixing of Waves in a Yukawa One Component Plasma
arXiv:2507.03645 · doi:10.1088/1402-4896/adedd1
Abstract
The phenomenon of nonlinear wave mixing is investigated in a Yukawa one-component plasma using two-dimensional classical Langevin molecular dynamics simulations. The wave spectrum indicates that nonlinear interactions between the excited modes are primarily governed by a three-wave mixing mechanism, as confirmed by bispectral analysis. In particular, the mixing characteristics observed in the simulations closely resemble those reported in previous numerical studies of the forced Korteweg-de Vries (fKdV) model [ Phys. Plasmas 29, 032303 (2022)]. This similarity further validates the applicability of the fKdV fluid model in capturing the weakly nonlinear dynamics of dusty plasmas with reasonable accuracy.
References in corpus (16)
- Experimental study of nonlinear dust acoustic solitary waves in a dusty plasma
- Ab initio simulation of warm dense matter
- Tunable transmission and harmonic generation in nonlinear metamaterials
- Is diffusion anomalous in two-dimensional Yukawa liquids?
- Experimental observation of precursor solitons in a flowing complex plasma
- Plasmon-enhanced nonlinear wave mixing in nanostructured graphene
- Quantitative experimental observation of weak inertial-wave turbulence
- Rapid heating and cooling in two-dimensional Yukawa systems
- Identifying anomalous diffusion and melting in dusty plasmas
- Experimental observation of pinned solitons in a flowing dusty plasma
- Ideal gas behavior of a strongly-coupled complex (dusty) plasma
- Observation of the Korteweg-de Vries soliton in molecular dynamics simulations of a dusty plasma medium
- Demonstrating Universal Scaling in Quench Dynamics of a Yukawa One-Component Plasma
- Polarization dependence of nonlinear wave mixing of spinor polaritons in semiconductor microcavities
- Bispectral analysis of nonlinear mixing in a periodically driven Korteweg-de Vries system
- Synchronization of Dust Acoustic Waves in a forced Korteweg-de Vries-Burgers model