Abstract
Explanations are suggested for the specific shapes of simple structures, generated in nonlinear interferometry. This is done within the mathematical model of dynamics of nonlinear phase clamping, developed by A. S. Akhmanov and M. A. Vorontsov. The basis of the analysis is an estimate of the contributions of diffusion and relaxation effects, as well as that of the Kerr effect, to the rates of phase dynamics.
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