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Nonlinear dynamic response of functionally graded shallow shells under harmonic excitation in thermal environment using finite element method

机译:有限元法在热环境下函数梯度浅壳在谐波激励下的非线性动力响应

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The nonlinear dynamic response of functionally graded material (FGM) shallow shells subjected to thermal and harmonic loads is studied using finite element method. The material properties vary continuously in the thickness direction based on a simple power law distribution. The equations of motion are obtained using modal reduction method based on the third order shear deformation theory. The shooting method is used to obtain appropriate initial conditions for having only steady state response. The effects of thickness ratio and radii of curvature on the dynamic response of FGM shallow shells are studied. Buckled equilibrium positions (BEPs) are obtained for thermally loaded FGM shallow shells with immovable middle or physical neutral surfaces. It is shown that there exist one stable and two unstable BEPs. Then the behavior of an FGM shallow shell subjected to harmonic excitation in thermal environment is investigated. It is seen that the thermally loaded FGM shallow shell has different responses for the same frequency and amplitude of excitation depending on its initial conditions. (C) 2016 Elsevier Ltd. All rights reserved.
机译:利用有限元方法研究了功能梯度材料(FGM)浅壳在热和谐波载荷作用下的非线性动力响应。基于简单的幂律分布,材料特性在厚度方向上连续变化。基于三阶剪切变形理论,采用模态归约法得到了运动方程。射击方法用于获得仅具有稳态响应的适当初始条件。研究了厚度比和曲率半径对FGM浅壳动力响应的影响。对于具有固定的中性或物理中性表面的热加载FGM浅壳,可以获得屈曲的平衡位置(BEP)。结果表明,存在一个稳定的BEP和两个不稳定的BEP。然后研究了FGM浅壳在热环境下受到谐波激励的行为。可以看出,热加载的FGM浅壳对于相同的激发频率和振幅具有不同的响应,具体取决于其初始条件。 (C)2016 Elsevier Ltd.保留所有权利。

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