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Multi-scale Daubechies wavelet-based method for 2-D elastic problems

机译:基于多尺度Daubechies小波的二维弹性问题方法

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In this paper, the multi-scale Daubechies (DB) wavelet method is used for solution of 2-D plain elastic problems. Unlike the single scale wavelet method, the DB wavelet functions are also used in function approximation for solving problems with local complicated deformation in the multi-scale method. Using the ideas of some meshless methods and Calerkin methods, the solution formulations for two dimensional elastic problems in multi-scale approach are established. In order to treat general boundaries and improve the efficiency and accuracy of solution, a method for evaluation of integrals in general region is proposed. Numerical examples of 2-D elastic problems illustrate that this multi-scale Daubechies wavelet method is effective and stable.
机译:本文采用多尺度Daubechies(DB)小波方法求解二维平面弹性问题。与单尺度小波方法不同,DB小波函数还用于函数逼近,以解决多尺度方法中局部复杂变形的问题。利用一些无网格方法和Calerkin方法的思想,建立了多尺度方法中二维弹性问题的求解公式。为了处理广义边界,提高解的效率和精度,提出了一种广义区域积分的评价方法。二维弹性问题的数值例子表明,这种多尺度Daubechies小波方法是有效且稳定的。

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