1970
DOI: 10.1109/tmtt.1970.1127130
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Calculation of Coefficients of Capacitance of Multiconductor Transmission Lines in the Presence of a Dielectric Interface

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Cited by 239 publications
(69 citation statements)
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“…Many numerical analysis methods have been developed for the study of EO modulators, such as the finite-element, 4, 6 the finite difference, 7 the summary representation, 8 the formal mapping method, 9 and surface charge calculation. 10,11 Compared with other numerical analysis method, the surface charge method possesses special merits by itself: (1) No assumptions are required for the field behavior at large distances from the electrodes; (2) High computational accuracy can be achieved just using a limited number of discretization points. Therefore, the surface charge method is employed to model the transverse EO modulators with multilayer electrodes for its performance study.…”
Section: Introductionmentioning
confidence: 99%
“…Many numerical analysis methods have been developed for the study of EO modulators, such as the finite-element, 4, 6 the finite difference, 7 the summary representation, 8 the formal mapping method, 9 and surface charge calculation. 10,11 Compared with other numerical analysis method, the surface charge method possesses special merits by itself: (1) No assumptions are required for the field behavior at large distances from the electrodes; (2) High computational accuracy can be achieved just using a limited number of discretization points. Therefore, the surface charge method is employed to model the transverse EO modulators with multilayer electrodes for its performance study.…”
Section: Introductionmentioning
confidence: 99%
“…To analyze these transmission lines one has to find the capacitance and conductance matrices of the structure [1]. The capacitance matrix of lossless structures is determined using conformal mapping transformations [2,3], variational methods [4,5], spectral domain techniques [6,7], method of moments and green's function [8,9], analytically for certain particular geometries [10] and solving Laplace's equation [11][12][13]. Some ones solve Laplace's equation numerically, e.g., finite difference method [11] and some others analytically, e.g., fourier series or fourier integral method [12,13].…”
Section: Introductionmentioning
confidence: 99%
“…For simulation, the line capacitance matrix was computed using C2D [21], a two dimensional capacitance calculation tool. The frequency dependent resistance and inductance matrices were obtained using Z2D [4], a two dimensional skin effect tool.…”
Section: Examplesmentioning
confidence: 99%