We investigate temporal stability of stationary solutions for backward degenerate parametric mixing. We show that self-oscillating solutions can be obtained from properly chosen continuous wave counterpropagating inputs at fundamental and second-harmonic under general phase-mismatched conditions. The temporal oscillations period near the bifurcation points is predicted by linear stability analysis and verified by numerical simulation of the governing equations
Self-pulsing Instability in backward parametric interactions
Locatelli A.;Parini A.;Bellanca G.;Trillo S.
2005
Abstract
We investigate temporal stability of stationary solutions for backward degenerate parametric mixing. We show that self-oscillating solutions can be obtained from properly chosen continuous wave counterpropagating inputs at fundamental and second-harmonic under general phase-mismatched conditions. The temporal oscillations period near the bifurcation points is predicted by linear stability analysis and verified by numerical simulation of the governing equationsFile in questo prodotto:
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