The approximate integral equation for a cylindrical scatterer has no solution
G Fikioris - Journal of Electromagnetic Waves and Applications, 2001 - Taylor & Francis
Journal of Electromagnetic Waves and Applications, 2001•Taylor & Francis
Using an analytic-continuation argument, it is shown that the Hallén-type integral equation
for the current distribution on an unloaded receiving antenna does not have a solution if the
approximate kernel is used. Generalizations and consequences of this nonsolvability are
discussed. The aforementioned argument does not apply when the exact kernel, which is
logarithmically singular, is used.
for the current distribution on an unloaded receiving antenna does not have a solution if the
approximate kernel is used. Generalizations and consequences of this nonsolvability are
discussed. The aforementioned argument does not apply when the exact kernel, which is
logarithmically singular, is used.
Using an analytic-continuation argument, it is shown that the Hallén-type integral equation for the current distribution on an unloaded receiving antenna does not have a solution if the approximate kernel is used. Generalizations and consequences of this nonsolvability are discussed. The aforementioned argument does not apply when the exact kernel, which is logarithmically singular, is used.
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