Scattering of Waves by Wedges and Cones with Impedance Boundary Conditions

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IET Digital Library

This title is available electronically through the IET Digital Library

  • Author:

  • Year: 2012

  • Format: Hardback

  • Product Code: SBEW5010

  • ISBN: 978-1-61353-003-0

  • Pagination: 232 pp.

  • Stock Status: In stock

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This book is a systematic and detailed exposition of different analytical techniques used in studying two of the canonical problems, the wave scattering by wedges or cones with impedance boundary conditions. It is the first reference on novel, highly efficient analytical-numerical approaches for wave diffraction by impedance wedges or cones.

Key features
• Development of new approaches which lead to exact (but not explicit) solutions of key canonical problems like diffraction by an impedance wedge or cone.
• Calculations of the diffraction or excitation coefficients, including their uniform versions, for the diffracted waves from the edge of the wedge or from the vertex of the cone.
• Study of the far-field behavior in diffraction by impedance wedges or cones, reflected waves, space waves from the singular points of the boundary (from edges or tips), and surface waves.
• Applicability of the reported solution procedures and formulae to existing software packages designed for solving real-world high-frequency problems encountered in antenna, wave propagation, and radar cross section.

Book readership

Researchers in wave phenomena physics.  Radio, optics and acoustics engineers.  Applied mathematicians and specialists in mathematical physics.  Specialists in quantum scattering of many particles.

Book contents

1. Fundamentals
2. Diffraction of a skew-incident electromagnetic plane-wave by a wedge with axially anisotropic impedance faces
3. Scattering of waves from an electric dipole over an impedance wedge
4. Scattering of an H−polarised surface wave by an angular break of an impedance sheet
5. Acoustic scattering of a plane wave by a circular impedance cone
6. Electromagnetic wave scattering by a circular cone with Leontovich boundary conditions

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