非圆形高温超导线圈应力分布的有限元计算方法

IF 5.6 Q1 ENGINEERING, ELECTRICAL & ELECTRONIC
Zhihua Li , Li Lu , Zhuoyan Zhong , Wei Wu
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引用次数: 0

摘要

基于REBCO涂层导体的高温超导(HTS)线圈存在复杂的应力分布,其受施加的绕组张力、冷却时的热应力和通电时的电磁力的影响。筒子和带上的材料和结构也起着重要的作用。本文提出了一种分析非圆几何形状高温超导线圈应力的有限元方法模型,特别是绕组张力和带外应力。与传统的分析方法相比,该方法不仅适用于圆形线圈,也适用于其他形状的线圈,如赛道和d形线圈,这些线圈很难进行解析计算。将传统解析模型与本文提出的有限元方法模型进行了比较,并通过对两个圆形线圈径向和环向应力的仿真结果验证了本文提出的有限元方法模型的正确性。然后,将该方法应用于赛道线圈和d型线圈的应力分布分析。考虑绕组应力、热应力、电磁应力和带外影响,对环氧浸渍跑道线圈和d型线圈的应力分布进行了综合分析。最后,计算了考虑非线性压缩特性的赛道线圈的缠绕应力。结果表明,应力分布与不考虑可压缩性的情况有很大不同。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Finite element approach for calculating stress distribution in non-circular high-temperature superconducting coils
Complex stress distribution arises in high-temperature superconducting (HTS) coil based on REBCO coated conductors, which is affected by the applied winding tension, thermal stress during cooling down, and electromagnetic forces when energizing the coil. The material and structure of bobbin and overband also play an important role.
In this study, a finite element (FE) method model was proposed for analyzing the stress of HTS coils with non-circular geometries, especially the stresses arise from winding tension and overband. Compared to traditional analytical methods, this approach is not only applicable to circular coils but also to coils of other shapes, such as racetrack and D-shape coils that could hardly be calculated analytically. Comparison between the traditional analytical model and the proposed FE method model was obtained, which validated the latter one according to the simulation results on the radial and hoop stresses of two circular coils. Next, the proposed approach was used to analyze the stress distribution of a racetrack coil and a D-shaped coil. Furthermore, a comprehensive analysis of the stress distributions in the epoxy impregnated racetrack coil and the D-shaped coil was conducted, considering winding stress, thermal stress, electromagnetic stress, and the influence of overband. Finally, we calculated the winding stress in the racetrack coil considering nonlinear compressive behaviors. The results show that the stress distributions are quite different from the case that not considering compressibility.
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