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A shear deformable, rotation-free isogeometric shell formulation

机译:可剪切变形,无旋转的等几何壳配方

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A finite element formulation for a geometrically linear, shear deformable (Reissner-Mindlin type) shell theory is presented, which exclusively uses displacement degrees of freedom. The total displacement is subdivided into a part representing the membrane and bending deformation, enriched by two extra "shear displacements", representing transverse shear deformation. This rotation-free approach is accomplished within the isogeometric concept, using C-1-continuous, quadratic NURBS as shape functions. The particular displacement parametrization decouples transverse shear from bending and thus the formulation is free from transverse shear locking by construction, i.e. locking is avoided on the theory level, not by choice of a particular discretization. Compared to the hierarchic formulation proposed earlier within the group of the authors (Echter et al., 2013), the method presented herein avoids artificial oscillations of the transverse shear forces. Up to now, a similar, displacement based method to avoid membrane locking has not been found. Thus, in the present formulation the mixed method from Echter et al. (2013) is used to avoid membrane locking. (C) 2016 Elsevier B.V. All rights reserved.
机译:提出了一种几何线性剪切可变形(Reissner-Mindlin型)壳理论的有限元公式,该公式仅使用位移自由度。总位移可细分为代表膜和弯曲变形的部分,再加上两个额外的“剪切位移”,分别代表横向剪切变形。这种无旋转方法是在等几何概念内完成的,使用C-1连续的二次NURBS作为形状函数。特定的位移参数化使横向剪切力与弯曲解耦,因此该配方不会因构造而引起横向剪切力锁定,即在理论水平上避免了锁定,而不是通过选择特定的离散化。与先前在作者组中提出的分层公式相比(Echter等人,2013),本文介绍的方法避免了横向剪力的人为波动。迄今为止,尚未发现类似的基于位移的避免膜锁定的方法。因此,在本制剂中,Echter等人的混合方法。 (2013年)用于避免膜锁定。 (C)2016 Elsevier B.V.保留所有权利。

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