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Mathematical Modeling in Diffraction Theory: Based on A Priori
Information on the Analytical Properties of the Solution provides
the fundamental physical concepts behind the theory of wave
diffraction and scattered wave fields as well as its application in
radio physics, acoustics, optics, radio astronomy, biophysics,
geophysics, and astrophysics. This book provides a coherent
discussion of several advanced topics that have the potential to
push forward progress in this field. It begins with examples
illustrating the importance of taking a priori information into
account when developing algorithms for solving diffraction
problems, with subsequent chapters discussing the basic analytical
representations of wave fields, the auxiliary current and source
methods for solving the problems of diffraction at compact
scatterers, the null field and matrix methods that are widely used
to solve problems in radio-physics, radio-astronomy, and
biophysics, and the continued boundary condition and pattern
equation method.
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