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首页> 外文期刊>Communications in numerical methods in engineering >Error estimates in 2-node shear-flexible beam elements
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Error estimates in 2-node shear-flexible beam elements

机译:2节点剪切柔性梁单元中的误差估计

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The objective of the paper is to report the investigation of error estimates/or convergence characteristics of shear-flexible beam elements. The order and magnitude of principal discretization error in the usage of various types beam elements such as: (a) 2-node standard isoparametric element, (b) 2-node field-consistent/reduced integration element and (c) 2-node coupled-displacement field element, is assessed herein. The method employs classical order of error analyses that is commonly used to evaluate the discretization error of finite difference methods. The finite element equilibrium equations at any node are expressed in terms of differential equations through the use of Taylor series. These differential equations are compared with the governing equations and error terms are identified. It is shown that the discretization error in coupled-field elements is the least compared to the field-consistent and standard finite elements (based on exact integration).
机译:本文的目的是报告对剪切挠性梁单元的误差估计/或收敛特性的研究。在使用各种类型的梁元素时,主要离散误差的顺序和大小:(a)2节点标准等参元素,(b)2节点场一致/缩减积分元素,以及(c)2节点耦合-位移场元素在本文中进行评估。该方法采用经典的误差分析顺序,通常用于评估有限差分法的离散化误差。通过使用泰勒级数,用微分方程来表示任何节点上的有限元平衡方程。将这些微分方程与控制方程进行比较,并确定误差项。结果表明,与场一致和标准有限元(基于精确积分)相比,耦合场元中的离散误差最小。

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