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作 者:Jinjian XIE Zhaoxia ZHANG Pengpeng SHI Xiaofan GOU
机构地区:[1]College of Mechanics and Engineering Science,Hohai University,Nanjing 211000,China [2]Faculty of Civil Engineering and Mechanics,Jiangsu University,Zhenjiang 212013,Jiangsu Province,China [3]School of Mathematics and Statistics,Ningxia University,Yinchuan 750021,China
出 处:《Applied Mathematics and Mechanics(English Edition)》2025年第3期485-500,共16页应用数学和力学(英文版)
基 金:Project supported by the National Natural Science Foundation of China (Nos. 12232005 and 12072101);the Ningxia Natural Science Foundation of China (No. 2024AAC04004)。
摘 要:The fracture behavior of superconducting tapes with central and edge oblique cracks subject to electromagnetic forces is investigated. Maxwell's equations and the critical state-Bean model are used to analytically determine the magnetic flux density and electromagnetic force distributions in superconducting tapes containing central and edge oblique cracks. The distributed dislocation technique(DDT) transforms the mixed boundary value problem into a Cauchy singular integral equation, which is then solved by the Gauss-Chebyshev quadrature method to determine the stress intensity factors(SIFs).The model's accuracy is validated by comparing the calculated electromagnetic force distribution for the edge oblique crack and the SIFs for both crack types with the existing results. The findings indicate that the current and electromagnetic forces are significantly affected by the crack length and oblique angle. Specifically, for central oblique cracks, a smaller oblique angle enhances the risk of crack propagation, and a higher initial magnetization intensity poses greater danger under field cooling(FC) excitation. In contrast, for edge oblique cracks, a larger angle increases the likelihood of tape fractures. This study provides important insights into the fracture behavior and mechanical failure mechanisms of superconducting tapes with oblique cracks.
关 键 词:superconducting tape electromagnetic body force integral equation distributed dislocation technique(DDT) oblique crack stress intensity factor(SIF)
分 类 号:O511.3[一般工业技术—材料科学与工程] O346.1[理学—低温物理]
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