Paper
15 January 2008 Possibility of control of propagation regime in medium with cubic nonlinearity for chirped femtosecond pulse under the temporal dispersion of nonlinear response
Vyacheslav A. Trofimov, Aleksey G. Volkov
Author Affiliations +
Proceedings Volume 6985, Fundamentals of Laser Assisted Micro- and Nanotechnologies; 698504 (2008) https://doi.org/10.1117/12.786939
Event: Fundamentals of Laser Assisted Micro- and Nanotechnologies, 2007, St. Petersburg, Russian Federation
Abstract
This report deals with self-focusing of axial symmetric laser beam in Kerr medium with the temporal dispersion of nonlinear response. Laser beam propagation is described by so-called generalized nonlinear Schrödinger equation in 3D case. The essential feature of this equation is a term, which contains a time derivation from nonlinear response. As a re-sult, a group velocity of wave packet depends on laser pulse intensity. On the other hand, as well known, self-focusing of an axial symmetric laser beam results in unlimited growth of its intensity for the picoseconds diapason of pulse duration. Action of both factors gives a new quality of laser beam propagation. Its main feature is a possibility to control of self-action for chirped laser pulse. Under certain conditions, we can easy to change regime of self-focusing to opposite one. Temporal dispersion of nonlinear response can be the main nonlinear response of medium under the laser light propagation.
© (2008) COPYRIGHT Society of Photo-Optical Instrumentation Engineers (SPIE). Downloading of the abstract is permitted for personal use only.
Vyacheslav A. Trofimov and Aleksey G. Volkov "Possibility of control of propagation regime in medium with cubic nonlinearity for chirped femtosecond pulse under the temporal dispersion of nonlinear response", Proc. SPIE 6985, Fundamentals of Laser Assisted Micro- and Nanotechnologies, 698504 (15 January 2008); https://doi.org/10.1117/12.786939
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KEYWORDS
Dispersion

Nonlinear response

Pulsed laser operation

Femtosecond phenomena

Laser beam propagation

Diffraction

Computer simulations

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