1998
DOI: 10.1002/(sici)1098-2760(19980220)17:3<197::aid-mop14>3.0.co;2-2
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Multipole theory analysis of various configurations of slab lines

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Cited by 5 publications
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“…Recently, Zheng et al [9] have developed a new approach, the multipole theory (MT) method, for calculating 2D Laplace's equation boundary-value problem, and the MT method has been applied to the computation of the characteristic impedance of various homogeneous transmission lines [9,10] and cylindrical microstrip line in a layered medium [11].…”
Section: Introductionmentioning
confidence: 67%
“…Recently, Zheng et al [9] have developed a new approach, the multipole theory (MT) method, for calculating 2D Laplace's equation boundary-value problem, and the MT method has been applied to the computation of the characteristic impedance of various homogeneous transmission lines [9,10] and cylindrical microstrip line in a layered medium [11].…”
Section: Introductionmentioning
confidence: 67%
“…The technique is best illustrated by means of an example, and one chosen here is an unscreened slab line shown in Figure 1(a) [4,6,8,11,12], which is composed of a cylindrical metallic bar of diameter D placed between two parallel grounded metallic planes with separation distance a. For calculating the capacitance of unscreened cylindrical single-bar slab line, Stracca et al [4] used the moment method (MM) with a point-matching technique, Pan [6] presented the equivalent eccentric coaxial line technique, Costamagna and Fanni [8] used the conformal mapping, and Zheng et al [11,12] presented the multipole theory (MT) method.…”
Section: Unscreened Cylindrical Single-bar Slab Linementioning
confidence: 99%
“…For calculating the capacitance of unscreened cylindrical single-bar slab line, Stracca et al [4] used the moment method (MM) with a point-matching technique, Pan [6] presented the equivalent eccentric coaxial line technique, Costamagna and Fanni [8] used the conformal mapping, and Zheng et al [11,12] presented the multipole theory (MT) method. No exact conformal transformation is known for the cylindrical single-bar configuration shown in Figure 1(a), but two parallel grounded planes may be transformed into two circular boundaries, and the circular bar boundary may be transformed into a hollow circular boundary of radius R 0 by means of the following transformation.…”
Section: Unscreened Cylindrical Single-bar Slab Linementioning
confidence: 99%
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