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INTRINSIC FINITE ELEMENT MODELING OF NONLINEAR DYNAMIC RESPONSE IN HELICAL SPRINGS

机译:螺旋弹簧中非线性动力响应的内在有限元建模

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This paper presents an efficient intrinsic finite element approach for modeling and analyzing the forced dynamic response of helical springs. The finite element treatment employs intrinsic curvature (and strain) interpolation vice rotation (and displacement) interpolation, and thus can accurately and efficiently represent initially curved and twisted beams with a sparse number of elements. The governing equations of motion contain nonlinearities necessary for large curvatures. In addition, a constitutive model is developed which captures coupling due to non-zero initial curvature and strain. The method is employed to efficiently study dynamically-loaded helical springs. Convergence studies demonstrate that a sparse number of elements accurately capture spring dynamic response, with more elements required to resolve higher frequency content, as expected. Presented results also document rich, amplitude-dependent frequency response. In particular, moderate amplitude response leads to the presence of secondary resonances not captured by linearized models.
机译:本文介绍了一种用于建模和分析螺旋弹簧的强制动态响应的有效内在有限元方法。有限元处理采用本征曲率(和应变)内插副旋转(和位移)插值,因此可以准确且有效地代表具有稀疏元件数量的初始弯曲和扭曲的梁。运动的控制方程含有大曲率所需的非线性。另外,开发了构成模型,其由于非零初始曲率和应变而捕获耦合。该方法用于有效地研究动态装载的螺旋弹簧。收敛性研究表明,稀疏数量的元素准确地捕获弹簧动态响应,并按预期解决更高频率内容所需的更多元素。呈现的结果还记录了丰富,幅度依赖性频率响应。特别地,中等幅度响应导致未被线性化模型捕获的次级共振的存在。

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