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Integrability and conservation laws for the nonlinear evolution equations of partially coherent waves in
T Hansson1, M Lisak, D Anderson
1Department of Earth and Space Sciences, Chalmers University of Technology, Göteborg, Sweden.
Abstract:
It is shown that the evolution equations describing partially coherent wave propagation in noninstantaneous Kerr media are integrable and have an infinite number of invariants. A recursion relation for generating these invariants is presented, and it is demonstrated how to express them in the coherent density, self-consistent multimode, mutual coherence, and Wigner formalisms.
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