1983Journal of the Optical Society of AmericaRequires access

Asymptotic solution for the diffraction of an electromagnetic plane wave by a cylinder-tipped half-plane

Y. T. Chu, Vernon E. Anderson, H. H. Hubbell, Trinidad L. Ferrell

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Abstract

The far-field asymptotic solution for the diffraction of an electromagnetic plane wave by a cylinder-tipped half-plane is derived from the exact solution. It is demonstrated that the Fresnel diffraction plays an important role in the transition regions where the solution of the geometrical theory of diffraction fails. The asymptotic solution not only simplifies the numerical calculations but also gives a physical model of the exact solution.

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What this paper is about

The far-field asymptotic solution for the diffraction of an electromagnetic plane wave by a cylinder-tipped half-plane is derived from the exact solution. It is demonstrated that the Fresnel diffraction plays an important role in the transition regions where the solution of the geometrical theory of diffraction fails. The asymptotic solution not only simplifies the numerical calculations but also gives a physical model of the exact solution.

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Available abstract

The far-field asymptotic solution for the diffraction of an electromagnetic plane wave by a cylinder-tipped half-plane is derived from the exact solution. It is demonstrated that the Fresnel diffraction plays an important role in the transition regions where the solution of the geometrical theory of diffraction fails. The asymptotic solution not only simplifies the numerical calculations but also gives a physical model of the exact solution.

Key concepts: Diffraction, Fresnel diffraction, Plane (geometry), Cylinder, Exact solutions in general relativity, Plane wave, Uniform theory of diffraction, Physics

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