Abstract

Weak-links are defects that limit dissipation-free transport current flow in superconductors. Grain boundaries, nano- and micro-cracks, and planar precipitations of secondary phases are typical examples of weak-links in practical superconductors. There is an unanswered practical question: is the critical current for a given superconductor limited by weak-links, or does wire fabrication provide a weak-link-free superconductor? In this paper, we answer this question for layered quasi-two-dimensional (quasi-2D) superconductors, namely pnictides and cuprates. Our approach is based on the fact that the self-field critical current density in weak-link-free superconductors is Jc(sf, T) = A/λ3(T), where λ(T) is the London penetration depth and A is the relevant fundamental constant. Taking into account that the transition temperature, Tc, in layered quasi-2D superconductors is limited by the phase fluctuation temperature, Tfluc = B/λ2(0) ≥ 1.2·Tc, where B is the relevant fundamental constant, then the substitution of λ(0) deduced from the measured Jc(sf, T) gives a tool to compare the deduced Tfluc and experimentally measured Tc. This provides a simple criterion to reveal the presence or absence of weak-links which has been proven by an analysis of self-field critical currents in a variety of high-temperature superconductors, ranging from atomically thin FeSe up to commercially available tapes of RBa2Cu3O7.

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