Breather solution of non-linear Klein-Gordon equation
D.V. Zav'yalov, V.I. Konchenkov, S.V. Kryuchkov
TL;DR
This paper introduces a method to approximate breather solutions for the nonlinear Klein-Gordon equation, with applications to nonlinear wave propagation in graphene superlattices.
Contribution
It presents a novel technique for approximating breather solutions and applies it to nonlinear waves in graphene-based superlattices.
Findings
Successful approximation of breather solutions in Klein-Gordon equation
Application to nonlinear wave propagation in graphene superlattices
Potential for analyzing localized wave phenomena in advanced materials
Abstract
A technique for obtaining an approximate breather solution of the Klein-Gordon equation is presented. A breather solution of the equation describing the propagation of nonlinear waves in a graphene-based superlattice is investigated.
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Taxonomy
TopicsNonlinear Photonic Systems · Quantum optics and atomic interactions · Advanced Fiber Laser Technologies