Intrinsic Influence of Dynamic Resistance on Current Distribution of Two HTS Parallel Branches Without Terminal Contact Resistance

If a superconductor carries dc transport current and exposes to an alternating current (ac) magnetic field whose amplitude is more than its threshold field, a dc resistance so-called dynamic resistance occurs on the superconductor because of the dissipative interaction between the dc transport current and the external magnetic field, which possibly appears in many kinds of high temperature superconductor (HTS) apparatus, such as linear synchronous motors. The occurrence of the dynamic resistance significantly affects the current distribution of the HTS components connected in parallel such as cables and conductors except for increasing the ac loses. In this article, we employ a partially slit 2G HTS tape with two branches to study the influence of dynamic resistance on current distribution such that the terminal contact resistances can be avoided. In an experiment, dc transport current is applied to the whole 2G HTS tape and branch 1 is only exposed to an applied ac magnetic field. In addition, we use an analytical formulation of the dynamic resistance of branch 1 based on Bean critical state model and voltage calculation of branch 2 relies on
E-I
curve to build analytical model by using Newton Iteration. It is shown that dc current value of branch 1 decreases and branch 2 increases with the increase of the dynamic resistance of branch 1. The results are important for HTS dc devices with carrying ripple current or exposed to ac magnetic field.