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SENSITIVITIES ANALYSIS USING THE SEMI-ANALYTIC COMPLEX VARIABLE METHOD IN FRACTURE MECHANICS

机译:裂缝力学中半分析复合变量法的敏感性分析

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In fracture mechanics, due to singularity existing on the crack tip, the corresponding sensitivity analysis of Stress Intensity Factor (SIF) is not clear whether the overall finite difference (OFD) or Semi-analytical Method (SAM) can obtain accurate sensitivities. The paper proposes the Semi-analytical Complex Variable Method (SACVM) to compute sensitivities of SIF and compares the sensitivities computed by the SACVM with those computed by the OFD and SAM in Center Cracked Tension (CCT) specimen and Single Edge Notched Tension (SENT) specimen. The results reveal that the OFD obtains oscillated sensitivities because of the ill-conditioned linear system. The sensitivities computed by the OFD and SAM are sensitive to the perturbation size out of a certain range. However, this certain range varies with different variable, and is not known a priori. The proposed SA CVM can always obtain accurate, consistent sensitivities with little extra computational cost than the SAM. The SACVM is not sensitive to the perturbation size and is not affected by the ill-conditioned linear system. Therefore, the SACVM is recommended to deal with sensitivity analysis in the fracture mechanics.
机译:在骨折力学中,由于裂缝尖端的奇点,应力强度因子(SIF)的相应灵敏度分析尚不清楚整体有限差异(OFD)或半分析方法(SAM)是否可以获得准确的敏感性。本文提出了半分析复合变量方法(SACVM)来计算SIF的敏感性,并将SACVM计算的敏感性与由Cent Cracked张力(CCT)标本和单边缘缺口张力(SENT)的OFD和SAM计算的那些进行比较标本。结果表明,由于条件不良的线性系统,OFD获得了振荡敏感性。 OFD和SAM计算的敏感度对某个范围的扰动大小敏感。但是,该某些范围因变量不同而变化,并且不知道先验。所提出的SA CVM可以始终获得比SAM的额外计算成本的准确,一致的敏感性。 SACVM对扰动尺寸不敏感,不受残疾线性系统的影响。因此,建议SACVM处理骨折力学中的敏感性分析。

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