1988
DOI: 10.1109/15.8757
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Analytic formulation of the response of a two-wire transmission line excited by a plane wave

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Cited by 36 publications
(8 citation statements)
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“…Using (126) we can re-write Laplace-domain circuit equations in (106) as (127) Pre-multiplying both sides of (127) by and using the relation , we have (128) Hence the transfer-function of the reduced system can be written as (129) Comparing the original transfer-function represented by (108) with the transfer-function of the reduced system represented by (129), we can draw the following conclusions. The eigenvalues of are given by the…”
Section: Circuit Reduction Using Arnoldi Algorithmmentioning
confidence: 99%
“…Using (126) we can re-write Laplace-domain circuit equations in (106) as (127) Pre-multiplying both sides of (127) by and using the relation , we have (128) Hence the transfer-function of the reduced system can be written as (129) Comparing the original transfer-function represented by (108) with the transfer-function of the reduced system represented by (129), we can draw the following conclusions. The eigenvalues of are given by the…”
Section: Circuit Reduction Using Arnoldi Algorithmmentioning
confidence: 99%
“…Both ends of the microstrip line are loaded with the loads Z 1 and Z 2 respectively, whose impedances are ohmic. The transmission line equations (telegrapher's equations) have been derived electrogynamically for the transmission line of two parallel homogeneous conductors separated by a dielectric layer and excited by an electromagnetic field [12][13][14][15]. We assume that w a, h l, h a, then the microstrip line considered can be equivalent to the transmission line.…”
Section: Transducer Designmentioning
confidence: 99%
“…Let the corresponding residues at different ports be . The original Gilbert's realization will yield Define Next, the realization represented by (131) can be obtained as Unified Transient Simulation: Once a matrix-transfer function describing the multiport interconnect network is obtained, a time-domain realization in the form of state-space equations can be obtained as (132) where and are the vector of terminal currents and voltages of the linear subnetwork [described by (56)]. The differential equations represented by the macromodel (132) can be combined with (55) using the relation as…”
Section: Rementioning
confidence: 99%