Self-field effects upon the critical current density of flat superconducting strips

Self-field effects upon the critical current density of flat superconducting strips
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DOI:
10.1088/0953-2048/18/6/016
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发表时间:
2005-06-01
影响因子:
3.6
通讯作者:
Clem, JR
Clem, JR
中科院分区:
物理与天体物理1区
文献类型:
--
作者:
Brojeny, AAB;Clem, JR

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本文建立了一个自洽的一般理论,当体钉扎由依赖于场的脱钉临界电流密度J(p)(B)表征时,自洽地解释了自场效应对混合态下平板II型超导带材的平均输运临界电流密度J(c)的影响,其中B是局部磁通密度。我们首先考虑散装和边缘钉扎贡献的可能性,但得出结论,散装钉扎占主导地位的几何边缘势垒效应在国家的最先进的YBCO薄膜和原型第二代涂层导体。我们使用Kim模型J(pK)(B)= J(pK)(0)/(1 +竖线B竖线/B-0)来应用我们的理论作为示例。我们计算J(c)(B-a)作为垂直施加的磁感应强度B-a的函数,并显示J(c)(B-a)如何与J(pK)(B)相关。我们发现,当B-a >= B*(a)时,J(c)(B-a)非常接近等于J(pK)(B-a),其中B-a(*)是使带材边缘净通量密度为零的B-a值。然而,当B-a < B-a(*)时,Jc(Ba)相对于J(pK)(B-a)在低场中被抑制,当B-a(*)/B-0为1阶或更大时发生最大抑制。
We develop a general theory to account self-consistently for self-field effects upon the average transport critical current density J(c) of a flat type-II superconducting strip in the mixed state when the bulk pinning is characterized by a field-dependent depinning critical current density J(p)(B), where B is the local magnetic flux density. We first consider the possibility of both bulk and edge-pinning contributions but conclude that bulk pinning dominates over geometrical edge-barrier effects in state-of-the-art YBCO films and prototype second-generation coated conductors. We apply our theory using the Kim model, J(pK) (B) = J(pK)(0)/(1 + vertical bar B vertical bar /B-0), as an example. We calculate J(c)(B-a) as a function of a perpendicular applied magnetic induction B-a and show how J(c)(B-a) is related to J(pK)(B). We find that J(c)(B-a) is very nearly equal to J(pK)(B-a) when B-a >= B*(a), where B-a(*) is the value of B-a that makes the net flux density zero at the strip's edge. However, Jc(Ba) is suppressed relative to J(pK)(B-a) at low fields when B-a < B-a(*), with the largest suppression occurring when B-a(*)/B-0 is of order unity or larger.