2012
DOI: 10.1109/tmtt.2012.2210439
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Theory of Magnetic Transmission Lines

Abstract: This paper presents, for the first time, the frequencydomain theory of magnetic transmission lines, i.e., transmission lines where electromagnetic energy guidance is assured by means of two magnetic-flux carrying parallel magnetic wires, as opposed to the ordinary situation of two current carrying parallel electric wires (an electric transmission line). Propagation equations for the fundamental quasi-TEM mode are established and solved. Wave parameters are analyzed. A transmission matrix is described.

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Cited by 10 publications
(8 citation statements)
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References 14 publications
(28 reference statements)
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“…As mentioned in [14], it must be emphasized that in the x, y transverse plane, the magnetic field is a purely gradient field ∇ × H = 0 (with open field lines, beginning and ending on different wires), and that the electric displacement vector is a purely solenoidal field ∇ · D = 0 (with closed field lines, embracing one or several wires). In what follows the wire labeled 0 is taken as the reference magnetic wire (where the scalar magnetic potential is arbitrarily set to zero).…”
Section: Formulation Of Mgtl Propagation Equationsmentioning
confidence: 99%
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“…As mentioned in [14], it must be emphasized that in the x, y transverse plane, the magnetic field is a purely gradient field ∇ × H = 0 (with open field lines, beginning and ending on different wires), and that the electric displacement vector is a purely solenoidal field ∇ · D = 0 (with closed field lines, embracing one or several wires). In what follows the wire labeled 0 is taken as the reference magnetic wire (where the scalar magnetic potential is arbitrarily set to zero).…”
Section: Formulation Of Mgtl Propagation Equationsmentioning
confidence: 99%
“…. u N , yielding the result in (2), where g ki are dimensionless real coefficients that only depend on the geometry of the MTL, and where each magnetic voltage [14,19] is defined in (3), the open integration path − → i0 belonging to the transverse plane. Note that in a transverse plane, where H is a gradient field, the concept of magnetic voltage is equivalent to magnetic scalar potential difference.…”
Section: Time-domain Magnetic Flux Equationmentioning
confidence: 99%
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