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Micropolar modeling approach for periodic sandwich beams

机译:周期性夹层梁的微极建模方法

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A micropolar Timoshenko beam formulation is developed and used to model web-core sandwich beams. The beam theory is derived by a vector approach and the general solution to the governing sixth-order equations is given. A nodally-exact micropolar Timoshenko beam finite element is derived using the solution. Bending and shear stiffness coefficients for a web-core sandwich beam are determined through unit cell analysis, where the split of the shear forces into symmetric and antisymmetric parts plays a pivotal role. Static bending of web-core beams is studied using the micropolar model as well as modified couple-stress and classical Timoshenko beam models. The micropolar 1-D results are in best agreement with 2-D web-core beam frame results. This is because the micropolar beam allows antisymmetric shear deformation to emerge at locations where the 2-D web-core deformations cannot be reduced to 1-D by considering only symmetric shear behavior.
机译:开发了微极性季莫申科梁公式,并用于对腹板芯夹层梁建模。通过矢量方法推导梁理论,并给出了控制六阶方程的一般解。使用该解导出节点精确的微极Timoshenko束有限元。腹板芯夹层梁的弯曲刚度和剪切刚度系数是通过晶胞分析确定的,其中剪切力分为对称和反对称部分起着关键作用。腹板芯梁的静态弯曲使用微极性模型以及改进的耦合应力模型和经典的Timoshenko梁模型进行了研究。微极一维结果与二维网纤芯梁框架结果最吻合。这是因为,通过仅考虑对称剪切行为,微极梁允许反对称剪切变形出现在无法将2-D腹板核心变形减小到1-D的位置。

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