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NONLINEAR FREE VIBRATION OF SHEAR DEFORMABLE FUNCTIONALLY GRADED POROUS BEAMS

机译:剪切可变形功能分级多孔梁的非线性自由振动

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This paper presents a nonlinear free vibration analysis of functionally graded (FG) porous beams with non-uniform porosity distributions. Timoshenko beam theory is employed to take into account the effect of transverse shear strains. The elastic moduli and mass density of porous beams vary continuously along the thickness direction based on symmetric and asymmetric porosity distributions. The typical mechanical property of an open-cell metal foam is used to obtain the relationship between coefficients of porosity and mass density. Based on von Karman type nonlinear strain-displacement relationships, the governing equation is derived with Ritz method and solved by a direct iterative algorithm. The effects of varying porosity distributions, porosity coefficients, boundary conditions and slenderness ratios are investigated through a detailed parametric study, indicating an effective way to improve the vibration behaviour of porous beams.
机译:本文介绍了具有非均匀孔隙率分布的功能梯度(FG)多孔梁的非线性自由振动分析。 Timoshenko光束理论用于考虑横向剪切菌株的效果。基于对称和不对称孔隙率分布,多孔束的弹性模和质量密度随着厚度方向而连续变化。开孔金属泡沫的典型力学性能用于获得孔隙率和质量密度之间的关系。基于VON KARMAN型非线性应变 - 位移关系,控制方程与RITZ方法导出并通过直接迭代算法解决。通过详细的参数研究研究了不同孔隙率分布,孔隙率系数,边界条件和细长比的影响,表明了改善多孔梁的振动行为的有效方法。

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