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Studies on knot placement techniques for the geometry construction and the accurate simulation of isogeometric spatial curved beams

机译:几何构造的结点放置技术研究及等几何空间弯曲梁的精确模拟

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The present paper investigates the use of different knot placement techniques for isogeometric analysis of spatial curved beams, to enhance analysis results in cases when geometries are given in terms of data points. Focusing on analysis-aware modeling for structural static and vibration simulations of spatial free-form curved beams, the knot placement techniques based on uniformly spaced knots as well as on De Boor's and Piegl and Tiller's algorithms are studied. For this purpose, an isogeometric formulation for linear Euler-Bernoulli beams based on the Euler-Rodriguez transformation rule is implemented. Different case studies and numerical examples are presented and the results are validated against "overkill" solutions computed with a commercial finite element software. The results show that the De Boor's knot placement algorithm typically leads to better approximation errors and is therefore the suggested strategy for this kind of problems. (C) 2019 Elsevier B.V. All rights reserved.
机译:本文研究了不同的结点放置技术对空间弯曲梁的等几何分析的使用,以增强在根据数据点给出几何形状的情况下的分析结果。针对空间自由形式弯曲梁的结构静态和振动模拟的分析感知建模,研究了基于均匀间隔的结以及De Boor,Piegl和Tiller算法的结放置技术。为此,基于欧拉-罗德里格斯变换规则,实现了线性欧拉-伯努利光束的等几何公式。介绍了不同的案例研究和数值示例,并针对使用商业有限元软件计算出的“过大杀手”解决方案验证了结果。结果表明,De Boor的结放置算法通常会导致更好的逼近误差,因此是针对此类问题的建议策略。 (C)2019 Elsevier B.V.保留所有权利。

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