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The concept of a negative radius of curvature is used to show that the Fock currents can be extended to cover the case of a concave parabola, as well as a convex one. A simple analytic continuation of a parameter in the expression for the Fock currents leads to a residue series representation. The residue series is compared with an integral equation solution for a specific parabola.
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R. H. Ott (1974) studied this question.
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