Two-soliton precession state in a parametrically driven magnetic wire

D. Urzagasti; D. Laroze; M. G. Clerc; S. Coulibaly; H. Pleiner

doi:10.1063/1.3672872

Two-soliton precession state in a parametrically driven magnetic wire

D. Urzagasti, D. Laroze, M. G. Clerc, S. Coulibaly, H. Pleiner

Resultado de la investigación: Contribución a una revista › Artículo › revisión exhaustiva

15 Citas (Scopus)

Resumen

The pattern formation in a magnetic wire forced by a time dependent magnetic field is studied. This system is described in the continuum limit by the Landau-Lifshitz-Gilbert equation. The spatio-temporal magnetization field exhibits two-soliton bound state solutions. Close to the parametric resonance instability, an amplitude equation allows us to understand and characterize these localized states.

Idioma original	Inglés
Número de artículo	07D111
Publicación	Journal of Applied Physics
Volumen	111
N.º	7
DOI	https://doi.org/10.1063/1.3672872
Estado	Publicada - 1 abr. 2012
Publicado de forma externa	Sí

Nota bibliográfica

Funding Information:
Partial financial support is acknowledged from the Performance Agreement Project UTA/Mineduc, the Millennium Scientific Initiative , CEDENNA, and FONDECYT Grant Nos. 11080229 and 1090045.

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abstract = "The pattern formation in a magnetic wire forced by a time dependent magnetic field is studied. This system is described in the continuum limit by the Landau-Lifshitz-Gilbert equation. The spatio-temporal magnetization field exhibits two-soliton bound state solutions. Close to the parametric resonance instability, an amplitude equation allows us to understand and characterize these localized states.",

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AU - Laroze, D.

AU - Clerc, M. G.

AU - Coulibaly, S.

AU - Pleiner, H.

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N2 - The pattern formation in a magnetic wire forced by a time dependent magnetic field is studied. This system is described in the continuum limit by the Landau-Lifshitz-Gilbert equation. The spatio-temporal magnetization field exhibits two-soliton bound state solutions. Close to the parametric resonance instability, an amplitude equation allows us to understand and characterize these localized states.

AB - The pattern formation in a magnetic wire forced by a time dependent magnetic field is studied. This system is described in the continuum limit by the Landau-Lifshitz-Gilbert equation. The spatio-temporal magnetization field exhibits two-soliton bound state solutions. Close to the parametric resonance instability, an amplitude equation allows us to understand and characterize these localized states.

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Two-soliton precession state in a parametrically driven magnetic wire

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