Student Work

Analysis of a soliton wave break up in a nonlinear medium using the tools of chaos

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A particular solution of the equations for the propagation of a light beam in a bulk refractive medium is a bright stripe soliton with initial conditions that satisfy the saturable Kerr-like nonlinearity equation. When propagated numerically, this stripe soliton is unstable and decays into a set of filaments. The maximum intensity of a single filament is outputted at every propagation step and the subsequent data set is analyzed for low order chaotic behavior.

  • This report represents the work of one or more WPI undergraduate students submitted to the faculty as evidence of completion of a degree requirement. WPI routinely publishes these reports on its website without editorial or peer review.
Creator
Publisher
Identifier
  • 99A003M
Advisor
Year
  • 1999
Date created
  • 1999-01-01
Resource type
Major
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