Abstract

The 3D vector problem of diffraction of the fields of two coupled parallel electric dipoles located in parallel to an infinitely thin rectangular perfectly conducting screen is considered. On the basis of the asymptotic solution to this problem, fast algorithms and programs are developed for computation of patterns, the directive gain, and the radiation resistance as functions of the geometric parameters and electric dimensions of the radiating structure. It is shown that, when the distance between a dipole and the screen is fixed, the appropriately chosen distance between the dipoles and the appropriately chosen dimensions of the screen provide for axially symmetric patterns and the maximum maximorum directive gain.

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