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US-FE-LSPIM四边形单元的静力和强迫振动分析
引用本文:贾程,陈卉卉.US-FE-LSPIM四边形单元的静力和强迫振动分析[J].科学技术与工程,2012,12(35):9630-9634.
作者姓名:贾程  陈卉卉
作者单位:盐城工学院土木工程学院,盐城,224051
基金项目:盐城工学院人才基金项目(XKR2011016)
摘    要:US-FE-LSPIM四边形单元由使用不同的形函数作试函数和检验函数而构成。传统的四节点等参形函数作检验函数,用于满足单元内和单元间的位移连续条件。FE-LSPIM四边形单元的形函数作试函数,用于满足所有的位移完备性条件。与FE-LSPIM四边形单元相比,该单元不需要通过使用罚函数法或拉格朗日乘子法使得整段边界满足位移边界条件。应用其分析静力和强迫振动问题。典型算例表明,对于静力和强迫振动问题,该单元在稀疏和畸变的网格时具有较高的精度,优于四边形Q4单元和QM6单元。

关 键 词:有限单元  非对称有限元公式  高阶完备性  强迫振动
收稿时间:7/26/2012 8:28:29 PM
修稿时间:8/12/2012 8:00:29 PM

US-FE-LSPIM QUAD4 Element for Static and Forced Vibration Analysis
Jia Cheng and Chen Hui-hui.US-FE-LSPIM QUAD4 Element for Static and Forced Vibration Analysis[J].Science Technology and Engineering,2012,12(35):9630-9634.
Authors:Jia Cheng and Chen Hui-hui
Institution:Yancheng Institute of Technology
Abstract:The US-FE-LSPIM QUAD4 element is developed by using two different sets of shape functions for the trial and test functions. Classical isoparametric shape functions, as test functions, are used to satisfy requirement of displacement the intra- and inter-element continuity. And shape functions of FE-LSPIM QUAD4 element,as trial functions, are used to satisfy all the displacement completeness requirements. And by compared with FE-LSPIM QUAD4 element, the proposed element does not need to use penalty method or lagrange multiplier method to ensure fulfilment of exact essential boundary condition along the entire length of the edge. This element is extended to static and forced vibration analysis. Typical test examples show that for static and forced vibration problem the US-FE-LSPIM QUAD4 element has good accuracy under coarse and distorted meshed and is superior to quadrilateral q4 element and QM6 element.
Keywords:Finite element  Unsymmetric finite element formulation  Higher order completeness  Forced vibration
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