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- W3147163922 abstract "Summary form only given. We have theoretically demonstrated that incoherent wave systems do exhibit modulation instability, but they do so only if the nonlinearity exceeds a threshold that is set by the degree of coherence. In other words, in such weakly-correlated multi-particle systems, uniform intensity inputs become unstable in a self-focusing environment if the nonlinearity exceeds a threshold set by the correlation distance (between the particles). In a recent series of experiments we have confirmed these predictions: that patterns can form spontaneously (from noise) in a nonlinear partially coherent system (a nonlinear system of weakly-correlated particles) when the nonlinearity exceeds the threshold, and a periodic train of one-dimensional filaments emerges. At a higher value of nonlinearity, we have discovered, unexpectedly, that the incoherent ID filaments break up into self-ordered arrays of light spots." @default.
- W3147163922 created "2021-04-13" @default.
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- W3147163922 date "2003-06-25" @default.
- W3147163922 modified "2023-09-24" @default.
- W3147163922 title "Pattern formation and clustering of solitons in nonlinear weakly-correlated wave-systems" @default.
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- W3147163922 doi "https://doi.org/10.1109/qels.2002.1031363" @default.
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