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Competing wave-breaking mechanisms in quadratic media
Author(s) -
Matteo Conforti,
F. Baronio,
S. Trillo
Publication year - 2013
Publication title -
optics letters
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 1.524
H-Index - 272
eISSN - 1071-2763
pISSN - 0146-9592
DOI - 10.1364/ol.38.001648
Subject(s) - modulational instability , physics , shock wave , dispersion (optics) , diffraction , optics , instability , high harmonic generation , shock (circulatory) , breaking wave , quadratic equation , harmonic , quantum electrodynamics , wave propagation , mechanics , quantum mechanics , laser , medicine , geometry , mathematics
We show that second-harmonic generation in the regime of weak dispersion/diffraction can exhibit a coexistence of wave breaking mechanisms, such that a gradient catastrophe yielding a dispersive shock wave competes with modulational instability, leading to the generation of wavetrains with incommensurate frequencies and eventually to the destruction of the shock wave-train.

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