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首页> 外文期刊>International Journal of Engineering Science >Analytical study on torsion of shape-memory-polymer prismatic bars with rectangular cross-sections
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Analytical study on torsion of shape-memory-polymer prismatic bars with rectangular cross-sections

机译:矩形截面的形状记忆聚合物棱柱的扭转分析研究

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In this paper, the response of shape memory polymer (SMP) bars with rectangular cross-sections under torsional loadings is analytically studied. To this end, we first reduce the recently proposed small-strain 3D phenomenological constitutive model for SMPs to the shear case. Then, an analytical solution for torsional response of SMP rectangular bars in a full cycle of stress-free strain recovery is derived. We also implement the 3D constitutive equations in a finite element program and simulate a full cycle of stress-free strain recovery of a rectangular SMP bar. Analytical and numerical results are then compared showing that the analytical solution gives, besides the global load-deflection response, accurate stress distributions in the cross-section of the rectangular SMP bar. Some case studies are also presented to show the validity of the presented analytical method. Results are compared with the experimental data recently reported in the literature which showing an agreement between the predicted results and experiments. The analytical solution can also be used for analysis of helical springs in which both the curvature and pitch effects are negligible. This is the case for helical springs with large ratios of mean coil radius to the cross-sectional equivalent radius (spring index) and also small pitch angles. Using this solution simplifies the analysis of the helical springs to that of the torsion of a straight bar with rectangular cross-section.
机译:本文分析了矩形截面形状记忆聚合物(SMP)杆在扭转载荷下的响应。为此,我们首先将最近提出的SMP小应变3D现象本构模型简化为剪切情况。然后,得出了无应力应变恢复全周期中SMP矩形钢筋扭转响应的解析解。我们还在有限元程序中实现了3D本构方程,并模拟了矩形SMP条的无应力应变的完整循环。然后比较分析和数值结果,表明该分析解决方案除了提供了全局载荷-挠度响应之外,还在矩形SMP筋的横截面上提供了准确的应力分布。还提供了一些案例研究,以证明所提出的分析方法的有效性。将结果与最近在文献中报道的实验数据进行比较,这些数据显示了预测结果与实验之间的一致性。该分析解决方案也可以用于螺旋弹簧的分析,在螺旋弹簧中,曲率和俯仰效应都可以忽略不计。螺旋弹簧的平均线圈半径与横截面等效半径(弹簧指数)之比较大,而螺距角也较小。使用该解决方案可以将螺旋弹簧的分析简化为具有矩形横截面的直杆的扭转。

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