Polat, Burak2022-03-012022-03-012011-12Zor, Ö. ve Polat, B. (2011). "An implementation of king's green functions in thin wire scattering problems". Applied Computational Electromagnetics Society Journal, 26(12), Special Issue, 1024-1038.1054-48871943-5711http://hdl.handle.net/11452/24760We investigate electromagnetic scattering from metallic thin wire structures located over planar and spherical lossy dielectric half-spaces by applying Green's function formulation and method of moments in the resonance region and under "high contrast approximation" (HCA). For this purpose, in the calculations of the impedance matrix and the potential column of the moment system, we employ the Green functions of King valid for arbitrary range under HCA and the asymptotic (far field) Green functions for planar and spherical impedance surfaces delivered by Norton and Wait, respectively. For a verification of the developed codes, the current distributions obtained under plane wave illumination on the arms of a cross shaped thin wire structure are compared to the same results obtained by the commercial software SNECTM. Various illustrations for the scattered electrical field from a thin wire plate located over planar and spherical half-spaces are also presented.eninfo:eu-repo/semantics/closedAccessEngineeringTelecommunicationsElectromagnetic scatteringMethod of momentsSommerfeld problemThin wiresVertical electric-dipoleRadio-wave propagationElectromagnetic-fieldInhomogeneous earthConducting bodiesDielectric layerGrid modelHalf-spaceRadiationSurfaceDielectric materialsElectromagnetic wave scatteringMethod of momentsSpheresVerificationCommercial softwareCurrent distributionElectrical fieldElectromagnetic scatteringFar fieldGreen functionHalf spacesHigh contrastImpedance matricesImpedance surfaceLossy dielectricsMetallic thin wiresPlane wave illuminationResonance regionScattering problemsSommerfeld problemThin wiresWireArticle0003010079000092-s2.0-84861323603102410382612, Special IssueEngineering, electrical & electronicTelecommunicationsIntegrand; Surface Waves; Dipoles