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C-0 Fixed Degrees of Freedom Zigzag Model with Variable In-Plane and Out-of-Plane Kinematics and Quadrilateral Plate Element

机译:平面内和平面外运动和四边形板单元的C-0固定自由度之字形模型

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Physically based, multilayered zigzag models have the merit of providing accurate stress predictions with few fixed unknowns, but unfortunately they involve derivatives of functional degrees of freedom (e.g., u(,x), w(,x), w(,xxx), and so on). Here, a variable kinematics zigzag model with up to third-order derivatives always giving accurate predictions is considered in order to apply a technique that enables the conversion of derivatives of the unknowns. Such technique relies on energy updating concepts for finding closed form, modified expressions of displacements constituting the equivalent C-0 model. From this model, a simple quadrilateral plate element with standard C-0 interpolation functions is developed and tested. The first objective is finding a priori modified displacement fields that make the C-0 zigzag model equivalent from the energy standpoint to its initial counterpart containing derivatives. Then a finite element is developed, whose structural model is equivalent from the energy standpoint to its counterpart with derivatives as variables. Comparisons with three-dimensional (3D) elasticity solutions of benchmark test cases and to an experiment show that the present element obtains accurate results. (C) 2014 American Society of Civil Engineers.
机译:基于物理的多层之字形模型具有提供准确的应力预测且几乎没有固定未知数的优点,但是不幸的是,它们涉及功能自由度的导数(例如,u(,x),w(,x),w(,xxx),等等)。在此,为了应用一种能够转换未知数导数的技术,考虑了具有高达三阶导数的可变运动学之字形模型,该模型总是给出准确的预测。这种技术依赖于能量更新概念来寻找闭合形式,构成等效C-0模型的位移的修正表达式。根据该模型,开发并测试了具有标准C-0插值功能的简单四边形板单元。第一个目标是找到一个先验修正的位移场,该位移场使C-0之字形模型从能量角度到其初始包含导数的等价物都等效。然后,开发了一个有限元,其结构模型从能量的角度来看等同于以微分作为变量的对应物。与基准测试案例的三维(3D)弹性解决方案进行比较,并与实验进行比较,结果表明,本单元获得了准确的结果。 (C)2014年美国土木工程师学会。

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