Propagation Over a Constant Impedance Plane: Arbitrary Primary Sources and Impedance, Analysis of Cut in Active Case, Exact Series, and Complete Asymptotics
“…To avoid any restriction, we have developed in [19], [26], [27], a novel expression for arbitrary g = sin θ 1 with |Re(θ…”
Section: Expression Of the Potentials (E S H S ) For An Impedance Planementioning
confidence: 99%
“…It is intimately related to the incomplete cylindrical function in the Poisson form [24] and to the leaky aquifer function [25]. The reader can refer to [19], [26], [27] for its calculus in passive or active impedance cases.…”
“…To avoid any restriction, we have developed in [19], [26], [27], a novel expression for arbitrary g = sin θ 1 with |Re(θ…”
Section: Expression Of the Potentials (E S H S ) For An Impedance Planementioning
confidence: 99%
“…It is intimately related to the incomplete cylindrical function in the Poisson form [24] and to the leaky aquifer function [25]. The reader can refer to [19], [26], [27] for its calculus in passive or active impedance cases.…”
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