The input admittance of a thin prolate spheroidal dipole antenna of major and minor axes a, b and fed by a gap of finite width 2d operating at the wavelength /spl lambda/ (k=2/spl pi///spl lambda/) is expressed as a very slowly convergent sum of symmetric prolate spheroidal angle and radial modal functions whose computation in this paper is facilitated by a novel method for evaluating radial functions of the second kind for small and large order with high accuracy. Then, by using Infeld's (1947) method of replacing a sum by an integral, the slowly convergent part of the admittance is evaluated. Three different types of distributions for the gap electric field are considered, and numerical results for the admittance are given as a function of the spheroidal dipole's length (0/spl les/2a/spl les//spl lambda/) with its thickness (2b/spl ges/2/spl times/10/sup -5//spl lambda/), as well as the gap ratio d/b, as parameters.>
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Do-Nhat et al. (1995) studied this question.
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