Paper
15 May 2007 Influence of weak temporal nonlinear dispersion and weak second order dispersion on picosecond pulse propagation in optical fiber with cubic nonlinearity
Vyacheslav A. Trofimov, Aleksey G. Volkov
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Abstract
Using computer simulation, we investigate an optical wave formation in optical fiber with cubic nonlinearity under the influence of time dispersion of nonlinear response. We show possibility of attosecond pulses train formation at the shock wave front. This train takes place if time dispersion ofnonlinear response influences significantly on laser pulse propagation in optical fiber. The influence of frequency modulation is considered as well. Our analysis is based on original transform of well-known generalized nonlinear Schrodinger equation with temporal derivation from nonlinear response. We analyze the influence of weak temporal dispersion and weak second order dispersion on propagation of picosecond (or femtosecond) pulse with low intensity in nonlinear optical fiber. Under such conditions the formation of train sub-pulses, which duration is from ten to fifty times shorter than input pulse duration, are obtained. We investigate dependence of distance of train pulse formation on dispersion coefficient, coefficients characterizing nonlinearity and dispersion of nonlinear response. For computer simulation we use conservative difference schemes, which allow us to make simulation with big accuracy.
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Vyacheslav A. Trofimov and Aleksey G. Volkov "Influence of weak temporal nonlinear dispersion and weak second order dispersion on picosecond pulse propagation in optical fiber with cubic nonlinearity", Proc. SPIE 6614, Laser Optics 2006: Superintense Light Fields and Ultrafast Processes, 661407 (15 May 2007); https://doi.org/10.1117/12.740190
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KEYWORDS
Femtosecond phenomena

Wave propagation

Nonlinear response

Optical fibers

Computer simulations

Dispersion

Picosecond phenomena

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