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We prove that the Davey-Stewartson approximation (which degener- ates into a cubic Schrodinger equation in 1D) furnishes a good approxima- tion for the exact solution of a wide class of quadratic hyperbolic systems. This approximation remains valid for large times of logarithmic order. We also consider the general case where the polarized component of the mean eld needs not to be well-prepared. This is possible by adding to the Davey-Stewarston approximation a long-wave correction, which consists of a wave freely propagated by the long-wave operator associated to the original system.

Justification of and long-wave correction to Davey-Stewartson systems from quadratic hyperbolic systems