Abstract

The Sasa-Satsuma equation (SSE) is one of the known integrable extensions of the NLSE [1]. It contains the most essential contributions often found in important physical applications, such as pulse propagation in optical fibers [2], dynamics of deep water waves, and generally in dispersive nonlinear media. Namely, it contains the terms describing third order dispersion, self-frequency shift and self-steepening in fixed proportions that make it integrable. Rogue wave solution for this equation has been found in [3]. Here, we study the properties of the chaotic wave fields generated in the frame of the Sasa-Satsuma equation (SSE).

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