Browsing by Subject "Generalized pencil of function method"
Now showing 1 - 2 of 2
- Results Per Page
- Sort Options
Item Open Access Analysis of cylindrically conformal antennas using closed-form Green's function representations(IEEE, 2015-04) Kalfa, Mert; Karan, S.; Ertürk, Vakur B.Probe-fed microstrip patch antennas and slotted sectoral waveguide array antennas embedded in cylindrically stratified media are analyzed with a hybrid Method of Moments/Green's function technique, where closed-form Green's function representations for electric and magnetic current sources are used as the kernel of the associated integral equations. Various patch and slot antennas are analyzed using the proposed method. Numerical results in the form of input impedance, S-parameters, and radiation patterns are presented and compared to the results obtained from CST Microwave Studio™ and HFSS™.Item Open Access Efficient use of closed-form Green's functions for the analysis of planar geometries with vertical connections(Institute of Electrical and Electronics Engineers, 1997-05) Kınayman, N.; Aksun, M. I.An efficient and rigorous method for the analysis of planarly layered geometries with vertical metallizations is presented. The method is based on the use of the closed-form spatial-domain Green's functions in conjunction with the method of moments (MoM). It has already been demonstrated that the introduction of the closed-form Green's functions into the MoM formulation results in significant computational improvement for the analysis of planar geometries. However, in cases of vertical metallizations, such as shorting pin's, via holes, etc., there are some difficulties in incorporating the closed-form Green's functions into the MoM formulation. In this paper, these difficulties are discussed and their remedies are proposed. The proposed approach is compared to traditional approaches from a theoretical point of view, and the numerical implementation is demonstrated through some examples. The results are also compared to those obtained from the commercial software em by SONNET.