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Identification of elastic orthotropic material parameters by the scaled boundary finite element method

机译:弹性正交异性材料参数的标定边界有限元法

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This paper focuses on a parameter identification algorithm of two-dimensional orthotropic material bodies. The identification inverse problem is formulated as the minimization of an objective function representing differences between the measured displacements and those calculated by using the scaled boundary finite element method (SBFEM). In this novel semi-analytical method, only the boundary is discretized yielding a large reduction of solution unknowns, but no fundamental solution is required. As sufficiently accurate solutions of direct problems are obtained from the SBFEM, the sensitivity coefficients can be calculated conveniently by the finite difference method. The Levenberg-Marquardt method is employed to solve the nonlinear least squares problem attained from the parameter identification problem. Numerical examples are presented at the end to demonstrate the accuracy and efficiency of the proposed technique.
机译:本文重点研究二维正交异性材料本体的参数识别算法。识别逆问题被公式化为代表目标函数的最小化,该目标函数表示测量的位移与通过使用比例边界有限元方法(SBFEM)计算的位移之间的差异。在这种新颖的半分析方法中,仅将边界离散化,从而大大减少了求解未知数,但是不需要基本求解。由于可以从SBFEM获得足够准确的直接问题解决方案,因此可以通过有限差分法方便地计算灵敏度系数。 Levenberg-Marquardt方法用于解决从参数识别问题获得的非线性最小二乘问题。最后通过数值例子说明了所提技术的准确性和效率。

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