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A parameter-free method to extract the superconductor's J(c)(B,theta) field-dependence from in-field current-voltage characteristics of high temperature superconductor tapes

机译:一种可参数的方法来提取超导体的J(c)(b,θ)的现场 - 从高温超导磁带的范围电流 - 电压特性依赖

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摘要

The estimation of the critical current (I-c) and AC losses of high-temperature superconductor devices through modeling and simulation requires the knowledge of the critical current density (J(c)) of the superconducting material. This J(c) is in general not constant and depends both on the magnitude (B-loc) and the direction (theta, relative to the tape) of the local magnetic flux density. In principle, J(c)(B-loc,theta) can be obtained from the experimentally measured critical current I-c (B-a,theta), where B-a is the magnitude of the applied magnetic field. However, for applications where the superconducting materials experience a local field that is close to the self-field of an isolated conductor, obtaining J(c)(B-loc,theta) from I-c (B-a,theta) is not a trivial task. It is necessary to solve an inverse problem to correct for the contribution derived from the self-field. The methods presented in the literature comprise a series of approaches dealing with different degrees of mathematical regularization to fit the parameters of preconceived nonlinear formulas by means of brute force or optimization methods. In this contribution, we present a parameter-free method that provides excellent reproduction of experimental data and requires no human interaction or preconception of the J(c) dependence with respect to the magnetic field. In particular, it allows going from the experimental data to a ready-to-run J(c)(B-loc,theta) model in a few minutes.
机译:通过建模和模拟估计高温超导体装置的临界电流(I-C)和AC损耗需要了解超导材料的临界电流密度(J(C))。该J(c)一般不是恒定的并且取决于幅度(B-LOC)和局部磁通密度的方向(相对于磁带)。原则上,可以从实验测量的临界电流I-C(B-A,θ)获得J(C)(B-LOC,THETA),其中B-A是所施加的磁场的大小。然而,对于超导材料经历靠近孤立导体的自场的局部场的应用,从I-C(B-A,θ)获得J(c)(b-loc,θ)不是微不足道的任务。有必要解决纠正自体场所的贡献的反问题。文献中呈现的方法包括处理不同程度的数学正则化的一系列方法,以借助于蛮力或优化方法适合前置非线性公式的参数。在这一贡献中,我们提出了一种无参数方法,提供实验数据的优异再现,并且不需要对磁场相对于磁场的人为相互作用或j(c)的依赖性。特别是,它允许在几分钟内从实验数据到现成的J(c)(b-loc,θ)模型。

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