Spatio-temporal Modulation Instability of Surface Plasmon Polaritons in Graphene-dielectric Heterostructure
Morteza A. Sharif

TL;DR
This paper develops an analytical and numerical study of spatio-temporal modulation instability in graphene-based plasmonic waveguides, revealing conditions for soliton formation, pulse trains, and chaotic behavior relevant for advanced optical applications.
Contribution
It introduces a combined analytical and numerical framework for understanding spatio-temporal MI in graphene SPPs, highlighting the effects of nonlinearity and coupling on system dynamics.
Findings
Larger nonlinearity enhances field localization and soliton generation.
Spatial MI can dominate, leading to discrete plasmon solitons.
Temporal MI results in ultrashort pulse trains with multi-periodic behavior.
Abstract
Using the Jacobi Elliptic Functions, an analytical solution is developed for the nonlinear amplitude equation of Surface Plasmon Polaritons (SPPs) in a graphene-dielectric waveguide. It is shown that the field localization of SPPs coupled with TM polarized terahertz light can be enhanced if the nonlinearity is increased. On the side, a numerical solution based on Split Step Beam Propagation Method (SSBPM) suggests that spatial Modulation Instabilty (MI) can be dominant. Accordingly, larger nonlinearity leads to the generation of discrete plasmon solitons rather than the diffracted profile resulted for the modest nonlinearity. Adding then the temporal variations to the nonlinear amplitude equation and solving numerically by predictor-corrector method, it is revealed that temporal MI appears as ultrashort pulse trains with multi-periodic behavior. Evoking the similarity with a laser…
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