A novel potential function of the boundary diffraction wave theory is obtained for the impedance surfaces by the asymptotic reduction of the modified theory of physical integrals. The function is expressed in terms of the direction vectors of the incident and scattered rays. The application of the m
Diffraction at jump of curvature on an impedance boundary
β Scribed by Zigmund M. Rogoff; Aleksei P. Kiselev
- Publisher
- Elsevier Science
- Year
- 2001
- Tongue
- English
- Weight
- 332 KB
- Volume
- 33
- Category
- Article
- ISSN
- 0165-2125
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β¦ Synopsis
We consider diffraction by a body having an isolated jump of curvature. This is investigated for an incident field emitted from a high-frequency oscillatory line source. In this paper effects of impedance in conjunction with the jump in curvature are investigated by a kind of Kirchhoff's method. Since the tangential boundary component of the wavenumber of the incident field can equal the value of impedance, the significant feature of impedance over the Dirichlet and Neumann conditions is the possibility of surface wave excitation. However, surface waves are only excitable within a limited range of impedance values for a certain angle of incidence. This angle is defined by Ξ². The cases studied are: diffraction by a jump in curvature for angles of incidence removed from Ξ², diffraction by a jump in curvature for angles of incidence close to Ξ². We present expressions for the diffracted fields emitted from the jump in curvature. A description of the wave fields associated with transitional regions for non-grazing angles of incidence is given.
π SIMILAR VOLUMES
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