Abstract

The self-similar asymptotic optical waves propagating in quintic nonlinear media with distributed coefficients are investigated. These optical waves are predicted to exist in (i) normal dispersion and self-focusing quintic nonlinear media and (ii) anomalous dispersion and self-defocusing quintic nonlinear media. The possibility of controlling the shape of output asymptotic optical waves is demonstrated. The analytical results are confirmed by numerical simulations.

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