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Application of Differential Transform Method to Buckling Problems at Clamped-Free Boundary Conditions

机译:差分变换法在夹紧边界条件下屈曲问题的应用

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Differential Transform Method (DTM) is a new semi-analytical, semi-numerical algorithm, which transforms differential equations to the form of Taylor series. The method derives an approximate numerical solution based on Taylor series expansion, which is a analytical solution built on polynomial form. Traditional Taylor series method is used for symbolic computation, while the Differential Transform Method obtained the solution of the polynomials through itineration calculations. Applying DTM to buckling problems, the critical length of a bar at clamped-free boundary is studied. The computational results are compared with analytical solutions and shown excellent agreement between those two algorithms. The method adds a new tool for computational engineering mechanics.
机译:差分变换方法(DTM)是一种新的半分析半数字算法,其将微分方程转换为泰勒系列的形式。该方法源于泰勒序列扩展的近似数值解决方案,其是基于多项式形式的分析解决方案。传统的Taylor系列方法用于符号计算,而差分变换方法通过Itineration计算获得多项式的溶液。将DTM应用于屈曲问题,研究了夹紧边界处的条形的临界长度。将计算结果与分析解决方案进行比较,并在这两种算法之间显示了很好的一致性。该方法为计算工程力学添加了一种新工具。

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