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Application of a Collocation Method Based on Moving Least Squares Interpolation in Structural Dynamic Analysis

机译:基于移动最小二乘插值的搭配方法在结构动力分析中的应用

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In this paper the weighted residuals method based on moving least squares interpolation was applied in structural dynamic analysis. The length of time was divided into an appropriate number of segments, and least squares point collocation method was used in each segments in order to obtain the coefficients in trial function. A step-by-step formula for calculating the coefficients in each segment was gained, and therefore the structural dynamic response can be obtained. The formula is unconditional stabilized and time-saving. Vibration systems of a mass point and a simply supported square plate were as two examples analyzed by this method, and the results were compared with theoretical results and Newmark's method, which had indicated that the weighted residuals method was very simple to use and also had a high accuracy when the time segment is less than a quarter of period of vibration.
机译:本文将基于移动最小二乘插值的加权残差法应用于结构动力分析。将时间长度划分为适当的段数,并在每个段中使用最小二乘点配置法,以获取试验函数的系数。得到了计算各段系数的分步公式,从而可以得到结构动力响应。该公式是无条件稳定且节省时间的。用该方法分析了质点和简单支撑的正方形板的振动系统,并将其与两个实例进行了比较,并将其与理论结果和Newmark方法进行了比较,这表明加权残差法使用起来非常简单,并且具有当时间段小于振动周期的四分之一时,精度很高。

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