2005
DOI: 10.2528/pier04061601
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Determination of Capacitance and Conductance Matrices of Lossy Shielded Coupled Microstrip Transmission Lines

Abstract: Abstract-Laplace's equation is solved analytically for lossy shielded coupled microstrip transmission lines. The solution is represented in fourier series expression and is being used to determine the capacitance and conductance matrices of the structure. The method is examined using some examples and then some results are obtained.

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Cited by 31 publications
(12 citation statements)
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“…Also, the width of two strips and the gaps between them are considered equal to the thickness of the substrate. The capacitance and inductance matrices are calculated as [10] …”
Section: Example and Resultsmentioning
confidence: 99%
“…Also, the width of two strips and the gaps between them are considered equal to the thickness of the substrate. The capacitance and inductance matrices are calculated as [10] …”
Section: Example and Resultsmentioning
confidence: 99%
“…From above equations, we can design the stage I circuit of power divider if the even-and odd-mode parameters of matrix [L] and [C] are obtained for the two-coupled line [17][18][19]. In this paper, we find the mode parameters of two-coupled line with the CAD tools and plot the data with 3-dimension form, as following Figure 3.…”
Section: Analysis Of the Power Dividermentioning
confidence: 99%
“…These matrices are related to the normalized width and gap functions w(z)/h and s(z)/h at the center of the k-th uniform segment and can be determined using some methods such as in [8,16]. After finding the ABCD parameters (1) or (2), one can determine the S parameter matrix as follows…”
Section: Nctls As Compacted Uctlsmentioning
confidence: 99%