Kink shape solutions of the Maxwell-Lorentz system | Zendy

Mads Peter Sørensen | Zendy; G. M. Webb | Zendy; M. Brio | Zendy; Jerome V. Moloney | Zendy

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Kink shape solutions of the Maxwell-Lorentz system

Author(s) -

Mads Peter Sørensen,

G. M. Webb,

M. Brio,

Jerome V. Moloney

Publication year - 2005

Publication title -

physical review e

Language(s) - English

Resource type - Journals

eISSN - 1550-2376

pISSN - 1539-3755

DOI - 10.1103/physreve.71.036602

Subject(s) - physics , maxwell's equations , lorentz transformation , limit (mathematics) , amplitude , nonlinear system , lorentz force , classical mechanics , electromagnetic radiation , femtosecond , stability (learning theory) , electromagnetic field , quantum electrodynamics , quantum mechanics , mathematical analysis , laser , magnetic field , mathematics , machine learning , computer science

In the limit of high amplitude oscillating electromagnetic fields, a sequence of kink antikink shaped optical waves has been found in the Maxwell's equations coupled to a single Lorentz oscillator and with Kerr nonlinearity. The individual kinks and antikinks result from a traveling wave assumption and their stability has been assessed by numerical simulations. For typical physical parameter values the kink width is of the order of tens of femtoseconds.

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