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Simulation of Ultrashort Laser Pulse Propagation and Plasma Generation in Nonlinear Media. Dissertation
(2009)
  • Jeremy R. Gulley, Kennesaw State University
Abstract

In this dissertation, a modified nonlinear Schrödinger equation is derived, which describes the propagation of ultrashort laser pulses through nonlinear materials in which plasma generation and laser-induced damage can occur. Differences between this model and models currently used in the literature are investigated and analyzed by numerical simulations. Ultrafast laser-induced material modification is investigated using this method by simulating the propagation of fully 3+1D (3 spatial plus 1 time dimension) laser pulses, which are numerically constructed from experimentally measured beam profiles and pulse shape data. The latest of these investigations reveals that standard rate-equation models for the free-electron plasma generation in the material may not adequately describe ultrafast plasma dynamics, and possible solutions for this problem are discussed. It is expected that a better understanding of the dynamics of ultrashort laser pulse-induced plasma will enable the accurate simulation of optical damage in a variety of dielectrics, ultimately leading to an enhanced control of laser-induced modification to real materials and optical devices.

Keywords
  • ultrafast pulse propagation,
  • plasma generation,
  • nonlinear Schrödinger equation
Publication Date
May, 2009
Publisher
University of Georgia
Citation Information
Jeremy R. Gulley. Simulation of Ultrashort Laser Pulse Propagation and Plasma Generation in Nonlinear Media. Dissertation. Athens, GA(2009)
Available at: http://works.bepress.com/jeremy_gulley/9/