Equations of Mathematical Diffraction Theory
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A01=Antonio Scalia
A01=Mezhlum A. Sumbatyan
advanced diffraction equation solutions
Author_Antonio Scalia
Author_Mezhlum A. Sumbatyan
BIE
Boundary Contour
boundary value problems
Category=PBKJ
Category=PBKL
Convex Obstacle
Cos ?0
Cos Θ0
Diffraction Problems
Diffraction Theory
eq_isMigrated=1
eq_isMigrated=2
eq_nobargain
Fourier Images
Fredholm Theory
Green's Function
Green’s Function
Helmholtz Equation
Helpful Remarks
high-frequency asymptotics
Incident Wave
Integral Equation
Integration Contour
inverse scattering methods
numerical operator equations
operator spectral analysis
Ordinary Differential Equations
Polar Coordinate System
Radiation Condition
Scattered Amplitude
Scattered Diagram
Singular Integral
Smooth
Specular Reection
Stationary Phase Method
Wave Elds
wave propagation modeling
Wave Speed
Product details
- ISBN 9780415308496
- Weight: 728g
- Dimensions: 178 x 254mm
- Publication Date: 29 Sep 2004
- Publisher: Taylor & Francis Ltd
- Publication City/Country: GB
- Product Form: Hardback
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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.
Sumbatyan, Mezhlum A.; Scalia, Antonio
