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Filtering by: Alternative title ssim Polynomial Chaos for Dispersive Electromagnetics Remove constraint Alternative title ssim: Polynomial Chaos for Dispersive Electromagnetics Degree Level Bachelor's Remove constraint Degree Level: Bachelor's

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  • A Sequential Operator Splitting Method for Electromagnetic Wave Propagation in Dispersive Media

    Creator:
    Bokil, Vrushali and Leung, Aubrey
    Abstract:
    In this report we consider the Debye model along with Maxwell's equations (Maxwell-Debye) to model electromagnetic wave propagation in dispersive media that exhibit orientational polarization. We construct and analyze a sequential operator splitting method for the discretization of the Maxwell-Debye system. Energy analysis indicates that the operator splitting scheme is...
    Resource Type:
    Undergraduate Thesis
    Full Text:
    A Sequential Operator Splitting Method for Electromagnetic Wave

  • Qualitative Analysis of Maxwell-Duffing Models in Nonlinear Optics

    Creator:
    Tro, Sara K.
    Abstract:
    In this thesis we analyze a model for Kerr optical materials consisting of Maxwell's equations along with the dispersive Duffing model. We consider Duffing models with cubic and quintic polynomial nonlinearities. We assume a traveling wave solution to this nonlinear electromagnetic system and analyze it using the theory of dynamical...
    Resource Type:
    Honors College Thesis
    Full Text:
    the dispersive Duffing model. We consider Duffing models with cubic and quintic polynomial