Equations of Mathematical Diffraction Theory is a comprehensive treatment of comparative analysis and the development of efficient analytical methods for solving equations of mathematical diffraction theory. It considers some general properties of integral and differential operators in the context of the linear theory of diffraction processes, gives estimates of the operator norms for various ranges of the wave number variation, and studies the spectral properties of these operators. The author also presents a new analytical method for constructing asymptotic solutions of boundary integral equations in mathematical diffraction theory for the high-frequency case.
Equations of Mathematical Diffraction Theory focuses on the comparative analysis and development of efficient analytical methods for solving equations of mathematical diffraction theory. Following an overview of some general properties of integral and differential operators in the context of the linear theory of diffraction processes, the authors provide estimates of the operator norms for various ranges of the wave number variation, and then examine the spectral properties of these operators. They also present a new analytical method for constructing asymptotic solutions of boundary integral equations in mathematical diffraction theory for the high-frequency case.
Clearly demonstrating the close connection between heuristic and rigorous methods in mathematical diffraction theory, this valuable book provides you with the differential and integral equations that can easily be used in practical applications.
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