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Multiresolution Finite Element Method Based on a New Locking-Free Rectangular Mindlin Plate Element 被引量:1
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作者 Yiming Xia 《World Journal of Mechanics》 2016年第6期193-206,共14页
A locking-free rectangular Mindlin plate element with a new multi-resolution analysis (MRA) is proposed and a new finite element method is hence presented. The MRA framework is formulated out of a mutually nesting dis... A locking-free rectangular Mindlin plate element with a new multi-resolution analysis (MRA) is proposed and a new finite element method is hence presented. The MRA framework is formulated out of a mutually nesting displacement subspace sequence whose basis functions are constructed of scaling and shifting on the element domain of basic full node shape function. The basic full node shape function is constructed by extending the split node shape function of a traditional Mindlin plate element to other three quadrants around the coordinate zero point. As a result, a new rational MRA concept together with the resolution level (RL) is constituted for the element. The traditional 4-node rectangular Mindlin plate element and method is a mono-resolution one and also a special case of the proposed element and method. The meshing for the monoresolution plate element model is based on the empiricism while the RL adjusting for the multiresolution is laid on the rigorous mathematical basis. The analysis clarity of a plate structure is actually determined by the RL, not by the mesh. Thus, the accuracy of a plate structural analysis is replaced by the clarity, the irrational MRA by the rational and the mesh model by the RL that is the discretized model by the integrated. 展开更多
关键词 rectangular mindlin plate element Split Node Full Node Analysis Clarity Displacement Subspace Sequence Rational Multiresolution Analysis Resolution Level
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中厚板弯曲问题的一种矩形单元
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作者 刘金喜 《石家庄铁道学院学报》 1993年第3期44-48,共5页
本文以Reissner-Mindlin理论为基础,推导出一种计入横向剪切变形的矩形板单元。数值算例表明,它对于工程中的薄板、中厚板均能得到令人满意的数值结果。
关键词 中厚板 矩形单元 横向剪切变形
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一种厚薄通用的矩形壳元及其应用
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作者 汪群博 《科学技术与工程》 北大核心 2014年第7期83-87,共5页
用含转角自由度的膜元和Mindlin板元组合,构造了一种厚薄通用的优质矩形壳元。算例验证表明该单元能有效地避免剪切闭锁和位移协调性问题;并且计算方法清晰,列式简单,具有准较高的确度性,可应用于一般工程实际问题。通过自编程序,进一... 用含转角自由度的膜元和Mindlin板元组合,构造了一种厚薄通用的优质矩形壳元。算例验证表明该单元能有效地避免剪切闭锁和位移协调性问题;并且计算方法清晰,列式简单,具有准较高的确度性,可应用于一般工程实际问题。通过自编程序,进一步将该单元应用于薄膜的应力计算,可有效预测剪切薄膜的起皱区和起皱角。 展开更多
关键词 有限元 矩形壳单元 转角自由度的膜单元 mindlin板单元
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