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On Locking-free Methods for Isogeometric Large Deformation Analysis of Geometrically Exact 3D Timoshenko Beams

机译:关于几何精确的3D Timoshenko梁等几何大变形分析的无锁方法

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摘要

In this thesis the geometrically exact 3D shear-flexible beam model is discretized with the Lagrangian and the NURBS basis functions, and has been used as a basis to develop a family of locking-free NURBS-based elements. This beam model has no restrictions with respect to the size of displacements, rotations and deformations, and is thus well accommodated for large deformation analyses.In the C-continuous Lagrange element, numerical locking is overcome by reduced integration. However, for the higher continuous NURBS elements, there exists at the present time no element-by-element Gaussian quadrature rule which effectively alleviates locking. Instead, by a patch-wise approach a selective reduced integration rule has been proposed, and the resulting elements are free for transverse shear and membrane locking.The performance is evaluated on a range of numerical tests and compared to the conventional reduced integration rule. For comparison, also the standard Lagrange interpolated elements have been tested in parallel.
机译:本文利用拉格朗日函数和NURBS基本函数离散化了几何精确的3D剪切挠性梁模型,并将其用作开发基于NURBS的无锁单元族的基础。该梁模型在位移,旋转和变形的大小方面没有限制,因此可以很好地适应大型变形分析。在C连续Lagrange元素中,通过减少积分可以克服数值锁定。但是,对于更高的连续NURBS元素,目前不存在有效缓解锁定的逐元素高斯正交规则。取而代之的是,通过逐块方法提出了一种选择性的简化积分法则,所得到的元件不受横向剪切和膜锁定的影响。在一系列数值测试中对性能进行了评估,并将其与传统的简化积分法则进行了比较。为了进行比较,还并行测试了标准拉格朗日插值元素。

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  • 作者

    Helgedagsrud Tore Andreas;

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  • 年度 2015
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  • 原文格式 PDF
  • 正文语种 eng
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