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- W4321138583 abstract "Characteristics of backward, stimulated light pulses are analyzed in the limit where rate equation approximation breaks down, and fluctuation dynamics (oscillator displacements for Raman and phonon amplitudes for Brillouin) must beconsidered. In this limit, the scattered photon flux N s is N s = a(dN l /dt), (d/dt + γ f )A f = bN l /Af,(d/dt + γ l ) = dN l /Af, where f, /referto fluctuations and pump, respectively; A f the fluctuation intensity, and constants a, b, and d depend on the medium characteristics. An analytical solution to this set of equations has been given by Maier et al. 1 in the limit γ f →0 and γ l = 0. With these restrictions removed, analytical solution is difficult. Here, we are considering an analytical solution by reducing the set of equations to that of the cubic Schrodinger equation with real amplitude and by using Backlund transform. Preliminary calculations show that the solitary wave solutions are possible (a purely soliton solution is not admissible 2 in the form of hyperbolic secant square)." @default.
- W4321138583 created "2023-02-18" @default.
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- W4321138583 date "1986-01-01" @default.
- W4321138583 modified "2023-09-30" @default.
- W4321138583 title "Steady-state light pulses in stimulated backward scattering" @default.
- W4321138583 cites W2003253340 @default.
- W4321138583 doi "https://doi.org/10.1364/ils.1986.thc5" @default.
- W4321138583 hasPublicationYear "1986" @default.
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