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A Frequency-Domain Approach for Transient Dynamic Analysis Using Scaled Boundary Finite Element Method (II): Application to Fracture Problems

机译:使用缩放边界有限元方法(II)的瞬态动态分析频域方法(II):裂缝问题的应用

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The scaled boundary finite element method (SBFEM) allows mixed-mode stress intensity factors (SIFs) to be accurately determined directly from the definition because the stress solutions in the radial direction are analytical. This makes the SBFEM superior to the traditional finite element method and boundary element method when calculating SIFs, since the other approaches generally need special crack-tip treatment, such as refining the crack-tip mesh or using singular elements. In addition, anisotropic material behaviour can be handled with ease by the SBFEM. These advantages are expoited in this study, in which the new frequency-domain approach combining the Frobenius solution procedure [1] and the fast Fourier transform technique, as developed and validated in the accompanying paper [2], is applied to model transient dynamic fracture problems. Two benchmark problems with isotropic and anisotropic material behaviour are modelled with a small number of degrees of freedom. Excellent agreement is observed between the results of this study and those in published literature. The new frequency-domain approach thus provides a competitive alternative to model dynamic fracture problems with high accuracy and efficiency.
机译:比例边界有限元法(比例边界有限元)允许混合模式应力强度因子(SIFS)被精确地自定义直接确定,因为在径向方向上的应力的解决方案是分析。这使得比例边界有限元优于传统的有限元法和边界元法计算应力强度因子时,由于其它方法通常需要特殊的裂纹尖端的治疗,如炼裂纹尖端网或使用奇异元件。此外,各向异性材料的行为可以容易地由比例边界有限元处理。这些优点expoited在这项研究中,在其中新的频域相结合的方法弗罗贝尼乌斯溶液过程[1]和快速傅立叶变换技术中,开发和验证在所​​附纸[2],被施加到瞬变动态断裂模型问题。各向同性和各向异性材料行为的两个基准问题进行建模与少数的自由度。优秀的协议这项研究的结果和那些在公开发表的文献之间的观察。新的频域方法因此提供了竞争力的替代模型以高的精度和效率的动态断裂问题。

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