Abstract

The transport critical current, Ic, is usually defined in terms of a threshold electric field criterion, Ec, with the convention Ec = 1 μV/cm chosen somewhat arbitrarily to provide “reasonably small” electric power dissipation in practical devices. Thus Ic is not fundamentally determined. However, recently it has been shown that the self-field critical current of thin-film superconductors is indeed a fundamental property governed only by the London penetration depth of the material. Here we reconsider the definition of the critical current and resolve this apparent contradiction. We measure the field distribution across the width of both first-generation and second-generation high-temperature superconducting tapes as the transport current is increased from zero to Ic. We identify a threshold current, Ic,surfB, at which the local surface magnetic flux density, Bsurf, abruptly crosses over from a non-linear to a linear dependence on the transport current, as measured at any point on the superconductor surface. This results from the current distribution across the tape width transitioning from non-uniform to uniform. This coincides with the onset of dissipation and immediately precedes the appearance of a measureable electric field. In the present examples Ic,surfB is 12–15% lower than an Ic determined by the Ec criterion. We propose the transition of Bsurf(I) from non-linear to linear as a more fundamental criterion for determining transport critical currents.

Highlights

  • The transport critical current, Ic, is commonly defined as the current at which the resulting electric field, E, reaches a certain critical value, Ec.[1]

  • Experiments were performed on commercial high-temperature superconducting (HTS) wires formed from Bi2Sr2Ca2Cu3O10 powder-in-tube and REBa2Cu3O7 coated conductors

  • 125230-5 Talantsev et al In Fig. 2(a) we show the result of Bsurf(I) measurements for DI-BSCCO Type G wire

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Summary

Introduction

The transport critical current, Ic, is commonly defined as the current at which the resulting electric field, E, reaches a certain critical value, Ec.[1] The commonly accepted criterion for determining Ic is Ec = 1 μV/cm.[2,3] There have been several proposals to define the critical current based on other criteria: for instance, a resistive criterion, a power dissipation per unit volume criterion, or other criteria.[4] The complexity of the problem has been discussed in detail in many reports.[4,5,6,7]. The common feature of all these definitions is that the criteria are chosen to result in “reasonably small” electric power dissipation in practical devices. Based on this the standard approach for describing critical currents for engineering applications is to fit the experimental J–E curves to a power law:[1,2,3]

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