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Frequency characteristics of FG-GPLRC viscoelastic thick annular plate with the aid of GDQM

机译:借助于GDQM的FG-GPLRC粘弹性厚环形板的频率特性

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This is the first research on the free vibration analysis of functionally graded graphene platelets reinforced composite (FG-GPLRC) viscoelastic annular plate resting on the visco-Pasternak foundation and subjected to the nonlinear temperature gradient and mechanical loading within the framework of higher-order shear deformation theory (HSDT). Hamilton's principle is employed to establish governing equations within the framework of HSDT. In this paper, viscoelastic properties are modeled according to Kelvin-Voigt viscoelasticity. The deflection as the function of time can be solved by the fourth-order Runge-Kutta numerical method. Generalized differential quadrature method (GDQM) is applied to obtain a numerical solution. Numerical results are compared with those published in the literature to examine the accuracy and validity of the applied approach. A comprehensive parametric study is accomplished to reveal the influence of the stiffness of the substrate, patterns of temperature rise, axial load, damper and viscoelasticity coefficient, weight fraction and distribution patterns of GPLs and geometric dimensions of GPLs on the frequency response of the structure. The results revealed that applying sinusoidal temperature rise and locating more square-shaped GPLs in the vicinity of the top and bottom surfaces have important effect of the highest natural frequency and buckling load of the FG-GPLRC viscoelastic structure.
机译:这是对粘虫基础上的功能渐变石墨烯血小板的自由振动分析的第一次研究,并在高阶剪切框架内进行非线性温度梯度和机械负载的非线性温度梯度和机械负载变形理论(HSDT)。汉密尔顿的原则是在HSDT框架内建立管理方程。在本文中,根据Kelvin-Voigt粘弹性进行模拟的粘弹性。作为时间函数的偏转可以通过第四阶runge-kutta数值方法来解决。施加广义差分正交方法(GDQM)以获得数值溶液。将数值结果与文献中发表的数字进行比较,以检查应用方法的准确性和有效性。完成了综合的参数研究以揭示基板的刚度,温度升高,轴向载荷,阻尼器和粘弹性系数,重量分数和GPLS的几何尺寸对结构的频率响应的影响。结果表明,在顶部和底表面附近施加正弦温度升高和定位更方形的GPLS具有FG-GPLRC粘弹性结构的最高固有频率和屈曲负荷的重要效果。

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