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    MATHEMATICAL METHODS IN ELECTROMAGNETISM
    Linear Theory and Applications

    by M Cessenat (CEA/DAM, France)

    This book provides the reader with basic tools to solve problems of electromagnetism in their natural functional frameworks thanks to modern mathematical methods: integral surface methods, and also semigroups, variational methods, etc., well adapted to a numerical approach.

    As examples of applications of these tools and concepts, we solve several fundamental problems of electromagnetism, stationary or time-dependent: scattering of an incident wave by an obstacle, bounded or not, by gratings; wave propagation in a waveguide, with junctions and cascades. We hope that mathematical notions will allow a better understanding of modelization in electromagnetism and emphasize the essential features related to the geometry and nature of materials.

     
    Contents:
    • Mathematical Modelling of the Electromagnetic Field in Continuous Media: Maxwell Equations and Constitutive Relations
    • Mathematical Framework for Electromagnetism
    • Stationary Scattering Problems with Bounded Obstacles
    • Waveguide Problems
    • Stationary Scattering Problems on Unbounded Obstacles
    • Evolution Problems
    • Appendix — Differential Geometry for Electromagnetism
    • References
    • Index
    • Notations
     
    Readership: Applied mathematicians.
     
    “I would recommend it to anyone interested in the analysis or numerical analysis of Maxwell's equations for its up-to-date and extensive treatment of the problem.”
    SIAM Reviews

     
    396pp    Pub. date: Jul 1996  
    ISBN:   978-981-02-2467-7
    981-02-2467-2
       US$72 / £43

     


     

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    Updated on 6 November 2009