Current Distribution for Superconducting Strip Transmission Lines at Microwave Frequencies.pdf
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Current Distribution for Superconducting Strip Transmission Lines at Microwave Frequencies
Current Distribution for Superconducting Strip Transmission
Lines at Microwave Frequencies.
V. M. Genkin
Abstract
Current distribution for a thin superconducting strip shielded by two ideally conducting
plains has been calculated. It is shown that at microwave frequencies the current density
has maximum over the center of the strip in contrast to the dc current pattern, which
exhibits crowding over the edges.
Introduction.
The problem of dc current distribution for a superconducting thin film has been
discussed by several authors[1-5]. It was shown that dc current density in
superconducting thin strip peaked at the edges. It is anticipated that the same effect takes
place at microwave frequencies since the Meissner effect apply equally to ac as to dc
currents. Accurate calculations of current distribution at microwave frequencies for
superconducting transmission lines are very important for interpretation various
experimental data and there are a lot of papers on this subject[6-12]. At microwave
frequencies the distribution of the current is determined by complex interaction of the
carrying current film with other conductors and crowding depends on real geometry. For
real geometries of microwave devices analytic solutions for current distribution do not
exist but various numerical methods have been used. In this paper we consider the current
distribution for a thin superconducting strip shielded by two ideally conducting plain, i.e.
stripline configuration. We found that at microwave frequency the current distribution in
the superconducting strip was significantly different from dc current pattern. Current
density exhibits maximum over the center of the strip.
Problem formulation and results.
Let us consider the stripline structure of Fig. 1 with thin strip and ideal ground
plains. Wave propagates along z-axis.
Fig. 1. A stripline structure with a thin superconducting strip.
Maxwell equations for electromagnetic fields in th
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