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Geometrically nonlinear analysis of thin-shell structures based on an isogeometric-meshfree coupling approach

机译:基于等几何-无网格耦合方法的薄壳结构几何非线性分析

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This paper develops a novel coupling approach of the isogeometric analysis (IGA) method and the meshfree method for geometrically nonlinear analysis of thin-shell structures. The Kirchhoff-Love (KL) thin-shell theory is employed without the consideration of rotational degrees of freedom. Both parametric domain and physical domain are utilized for the thin-shell structures, and the former one is used to couple the IGA and meshfree methods and to obtain the later one via mapping. The domain is divided into three subdomains: the subdomain described by the IGA method to ensure geometry exactness, the subdomain described by the meshfree method to achieve local refinement, and the coupling subdomain described by both methods. In the coupling subdomain, the reproducing points are obtained based on the consistency conditions to realize smoothness between the IGA and meshfree subdomains. The coupling approach can achieve a higher convergence rate than the IGA and meshfree methods because of the realization of local refinement. The accuracy and robustness of the coupling approach are validated by solving shell benchmark problems. (C) 2018 Elsevier B.V. All rights reserved.
机译:本文针对薄壳结构的几何非线性分析,开发了一种等几何分析(IGA)方法和无网格方法的新型耦合方法。使用Kirchhoff-Love(KL)薄壳理论时没有考虑旋转自由度。参数域和物理域都用于薄壳结构,前者用于耦合IGA和无网格方法,并通过映射获得后者。该域分为三个子域:通过IGA方法描述的子域以确保几何形状的准确性;通过Meshfree方法描述的子域以实现局部细化;以及通过这两种方法描述的耦合子域。在耦合子域中,根据一致性条件获得再现点,以实现IGA和无网格子域之间的平滑性。由于实现了局部细化,因此与IGA和无网格方法相比,耦合方法可以实现更高的收敛速度。通过解决壳基准问题验证了耦合方法的准确性和鲁棒性。 (C)2018 Elsevier B.V.保留所有权利。

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