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Wavelet Multi-scale Solution for Deflection of Thin Rectangular Plates under Temperature

机译:温度下薄矩形板偏转的小波多尺度解决方案

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摘要

To consider the deformation of thin rectangular plate under temperature. In this paper, the wavelet multi-scale method was used to solve the thin plate governing differential equations with four different initial or boundary conditions. An operational matrix of integration based on the wavelet was established and the procedure for applying the matrix to solve the differential equations was formulated, and got the deflection of thin rectangular plates under temperature. The result provides a theoretical reference for solving thin rectangular plate deflection in thermal environment using multi-scale approach.
机译:考虑温度下薄矩形板的变形。在本文中,使用小波多尺度方法来解决具有四种不同初始或边界条件的微分方程的薄板。建立了基于小波的基于小波的集成的运行矩阵,并制定了施加矩阵来解决微分方程的程序,并在温度下进行了薄矩形板的偏转。结果为使用多尺度方法求解热环境中的薄矩形板偏转的理论参考。

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