Abstract
The difiraction fleld asymptotics on the edges of a slot in the plane conducting screen and of a complementary strip is considered using the exact solutions of corresponding stationary difiraction problems, which have been derived before on the bases of the slot (strip) fleld expansions into discrete Fourier series. It is shown that as nearing the slot (strip) edges, the flelds decrease or increase indeflnitely in magnitude by the power law with an exponent of modulus less than unity, so the given exact difiraction solutions yield flnite value of electromagnetic energy density in any point of space.
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