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A Frequency-Domain Approach for Transient Dynamic Analysis using Scaled Boundary Finite Element Method (I): Approach and Validation

机译:基于比例边界有限元方法的瞬态动力分析的频域方法(I):方法与验证

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The semi-analytical scaled boundary finite element method (SBFEM) has been successfully applied in elastostatics. Its application to elastodynamic problems, however, has lagged behind, primarily due to the lack of an effective solution procedure to the governing equilibrium equation system. The authors recently developed an easy-to-follow Frobenius solution procedure to this equation system [1]. This study further develops a frequency-domain approach for the general transient dynamic analysis, through combining the Frobenius solution procedure and the fast Fourier transform (FFT) technique. The complex frequency-response functions (CFRFs) are first computed using the Frobenius solution procedure. This is followed by a FFT of the transient load and an inverse FFT of the CFRFs to obtain the time history of responses. Two transient dynamic problems, subjected to Heaviside step load and triangular blast load, are modelled with a small number of degrees of freedom using the new approach. The numerical results agree very well with the analytical solutions and those from the FEM. Further applications of this approach to transient dynamic fracture problems are presented in the accompanying paper [2].
机译:半解析比例边界有限元方法(SBFEM)已成功应用于弹性体中。然而,它在弹性动力学问题上的应用却滞后了,这主要是由于缺乏有效的控制平衡方程组的求解程序。作者最近为该方程组开发了易于遵循的Frobenius解法[1]。通过结合Frobenius解法和快速傅立叶变换(FFT)技术,本研究进一步开发了一种用于一般瞬态动态分析的频域方法。首先使用Frobenius解法来计算复数频率响应函数(CFRF)。随后是瞬态负载的FFT和CFRF的逆FFT,以获得响应的时间历程。使用新方法,以少量自由度对承受重边阶跃荷载和三角爆炸荷载的两个瞬态动力学问题进行了建模。数值结果与解析解以及FEM的解非常吻合。随附的论文[2]中介绍了该方法在瞬态动态裂缝问题中的进一步应用。

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