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Ray Tracing and Beyond Phase Space Methods in Plasma Wave Theory 2014 Edition at Meripustak

Ray Tracing and Beyond Phase Space Methods in Plasma Wave Theory 2014 Edition by E. R. Tracy, A. J. Brizard, A. S. Richardson, A. N. Kaufman , CAMBRIDGE

Books from same Author: E. R. Tracy, A. J. Brizard, A. S. Richardson, A. N. Kaufman

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  • General Information  
    Author(s)E. R. Tracy, A. J. Brizard, A. S. Richardson, A. N. Kaufman
    PublisherCAMBRIDGE
    ISBN9780521768061
    Pages541
    BindingHardback
    LanguageEnglish
    Publish YearApril 2014

    Description

    CAMBRIDGE Ray Tracing and Beyond Phase Space Methods in Plasma Wave Theory 2014 Edition by E. R. Tracy, A. J. Brizard, A. S. Richardson, A. N. Kaufman

    This complete introduction to the use of modern ray tracing techniques in plasma physics describes the powerful mathematical methods generally applicable to vector wave equations in non-uniform media, and clearly demonstrates the application of these methods to simplify and solve important problems in plasma wave theory. Key analytical concepts are carefully introduced as needed, encouraging the development of a visual intuition for the underlying methodology, with more advanced mathematical concepts succinctly explained in the appendices, and supporting Matlab and Raycon code available online. Covering variational principles, covariant formulations, caustics, tunnelling, mode conversion, weak dissipation, wave emission from coherent sources, incoherent wave fields, and collective wave absorption and emission, all within an accessible framework using standard plasma physics notation, this is an invaluable resource for graduate students and researchers in plasma physics. Table of contents :- 1. Introduction; 2. Some preliminaries; 3. Eikonal approximation; 4. Visualization and wave field construction; 5. Phase space theory of caustics; 6. Mode conversion and tunneling; 7. Gyroresonant wave conversion; Appendix A. Cold plasma models for the plasma dielectric tensor; Appendix B. Review of variational principles; Appendix C. Potpourri of other useful mathematical ideas; Appendix D. Heisenberg-Weyl group and the theory of operator symbols; Appendix E. Canonical transformations and metaplectic transforms; Index.



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