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A new inverse trigonometric shear deformation theory for isotropic and functionally graded sandwich plates

机译:各向同性和功能梯度夹层板的反三角剪切变形新理论

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摘要

A new inverse trigonometric shear deformation theory is proposed for the static, buckling and free vibration analyses of isotropic and functionally graded (FG) sandwich plates. It accounts for a inverse trigonometric distribution of transverse shear stress and satisfies the traction free boundary conditions. Equations of motion obtained here are solved for three types of FG plates: FG plates, sandwich plates with FG core and sandwich plates with FG faces. Closed-form solutions are obtained to predict the deflections, stresses, critical buckling loads and natural frequencies of simply supported plates. A good agreement between the obtained predictions and the available solutions of existing shear deformation theories is found to demonstrate the accuracy of the proposed theory.
机译:提出了一种新的逆三角剪切变形理论,用于各向同性和功能梯度(FG)夹层板的静,屈曲和自由振动分析。它说明了横向剪应力的反三角分布,并满足了牵引自由边界条件。对于三种类型的FG板,可以求解此处获得的运动方程:FG板,带FG芯的夹心板和带FG面的夹心板。获得闭合形式的解,以预测简单支撑板的挠度,应力,临界屈曲载荷和固有频率。发现所获得的预测与现有剪切变形理论的可用解之间的良好一致性证明了所提出理论的准确性。

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