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Crack-inclusion problem for a long rectangular slab of superconductor under an electromagnetic force

机译:电磁力作用下超导体长矩形板的裂纹夹杂问题

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摘要

The interaction between a crack and an inclusion in a type-II superconductor is investigated in this paper. Using the finite element method, the crack-inclusion problem can be solved. Numerical results are presented to illustrate fracture behavior of superconductor under electromagnetic force. The magnetic behavior of the superconductor is described by the critical-state Bean model. The stress intensity factors at the crack tip are obtained and discussed for decreasing field after zero-field cooling. Numerical results show that the stress intensity factors at crack tip are always larger with an elastic inclusion than for a rigid inclusion. Because of the barrier effect of the rigid inclusion, the values of the stress intensity factors decrease when the crack approaches the inclusion. Relative to rigid inclusion and no inclusion cases, elastic inclusion leads to the largest value of the stress intensity factor at crack tip. Thus, the crack propagation is easier near an elastic inclusion and the rigid inclusion is helpful for crack arrest.
机译:本文研究了II型超导体中裂纹与夹杂物之间的相互作用。使用有限元方法可以解决裂纹夹杂问题。数值结果表明了超导体在电磁力作用下的断裂行为。临界态Bean模型描述了超导体的磁行为。获得了裂纹尖端的应力强度因子,并对零场冷却后的减小磁场进行了讨论。数值结果表明,弹性夹杂物的裂纹尖端应力强度因子始终大于刚性夹杂物。由于刚性夹杂物的阻挡作用,当裂纹接近夹杂物时,应力强度因子的值减小。相对于刚性夹杂和没有夹杂的情况,弹性夹杂导致裂纹尖端的应力强度因子最大。因此,裂纹在弹性夹杂物附近更容易传播,而刚性夹杂物有助于阻止裂纹。

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