This book gives a detailed overview of the theory of electromagnetic wave scattering on single, homogeneous, but nonspherical particles. Beside the systematically developed Green's function formalism of the first edition this second and enlarged edition contains additional material regarding group theoretical considerations for nonspherical particles with boundary symmetries, an iterative T-matrix scheme for approximate solutions, and two additional but basic applications. Moreover, to demonstrate the advantages of the group theoretical approach and the iterative solution technique, the…mehr
This book gives a detailed overview of the theory of electromagnetic wave scattering on single, homogeneous, but nonspherical particles. Beside the systematically developed Green's function formalism of the first edition this second and enlarged edition contains additional material regarding group theoretical considerations for nonspherical particles with boundary symmetries, an iterative T-matrix scheme for approximate solutions, and two additional but basic applications. Moreover, to demonstrate the advantages of the group theoretical approach and the iterative solution technique, the restriction to axisymmetric scatterers of the first edition was abandoned.
Dr. Tom Rother was born in 1957 in Wolfen, Germany. He received the Dr. rer. nat. and Dr. habil. degrees from the University of Greifswald in 1987 and 1999. Since 1987, he has been with the German Aerospace Center. In 1990, he received the Young Scientist Scholarship of the URSI, and in 1991 a special grant of the Alexander von Humboldt Foundation. He is a Senior Scientist of the German Aerospace Center since 2004. Dr. Rother's research interests are in quantum statistics of charged particle systems, in electromagnetic wave theory, and in quantum optics. With Springer he has published 2 books on electromagnetic wave scattering on nonspherical particles.
Inhaltsangabe
Scattering as a Boundary Value Problem.- Filling the Mathematical Tool Box.- First Approach to the Green Functions: The Rayleigh Method.- Second Approach to the Green Functions: The Self-Consistent Way.- Other Solution Methods.- The Rayleigh Hypothesis.- Physical Basics of Electromagnetic Wave Scattering.- Scattering on Particles with Discrete Symmetries.- Numerical Simulations of Scattering Experiments.- Recommended Literature.
Scattering as a Boundary Value Problem.- Filling the Mathematical Tool Box.- First Approach to the Green Functions: The Rayleigh Method.- Second Approach to the Green Functions: The Self-Consistent Way.- Other Solution Methods.- The Rayleigh Hypothesis.- Physical Basics of Electromagnetic Wave Scattering.- Scattering on Particles with Discrete Symmetries.- Numerical Simulations of Scattering Experiments.- Recommended Literature.
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