
doi: 10.1007/bf01769227
The stationary regime of the stimulated Brillouin scattering with zero acoustic loss is studied on a 1-dimensional model. The dependence of the solution set on the input laser intensity is investigated. Bifurcation properties of such a dependence are demonstrated. Namely, the bifurcated branches of nontrivial solutions emanating from the trivial solutions are computed analytically (global results).
bifurcated branches of nontrivial solutions, Bifurcation properties, Nonlinear boundary value problems for ordinary differential equations, stimulated Brillouin scattering, wave scattering, optics, Diffraction, scattering
bifurcated branches of nontrivial solutions, Bifurcation properties, Nonlinear boundary value problems for ordinary differential equations, stimulated Brillouin scattering, wave scattering, optics, Diffraction, scattering
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