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首页> 外文期刊>Journal of teoretical and applied mechanics >BENDING, BUCKLING, AND FORCED VIBRATION ANALYSES OF NONLOCAL NANOCOMPOSITE MICROPLATE USING TSDT CONSIDERING MEE PROPERTIES DEPENDENT TO VARIOUS VOLUME FRACTIONS OF CoFe2O4-BaTiO3
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BENDING, BUCKLING, AND FORCED VIBRATION ANALYSES OF NONLOCAL NANOCOMPOSITE MICROPLATE USING TSDT CONSIDERING MEE PROPERTIES DEPENDENT TO VARIOUS VOLUME FRACTIONS OF CoFe2O4-BaTiO3

机译:考虑到与CoFe2O4-BaTiO3的各种体积分数有关的MEE特性的TSDT,对非本地纳米复合材料微板的弯曲,屈曲和强迫振动进行了分析。

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摘要

In this article, the bending, buckling, free and forced vibration behavior of a nonlocal nanocomposite microplate using the third order shear deformation theory (TSDT) is presented. The magneto-electro-elastic (MEE) properties are dependent on various volume fractions of CoFe2O4-BaTiO3. According to Maxwell's equations and Hamilton's principle, the governing differential equations are derived. These equations are discretized by using Navier's method for an MEE nanocomposite Reddy plate. The numerical results show the influences of elastic foundation parameters such as aspect ratio, length to thickness ratio, electric and magnetic fields and various volume fractions of CoFe2O4-BaTiO3 on deflection, critical buckling load and natural frequency. The natural frequency and critical buckling load increases with the increasing volume fraction of CoFe2O4-BaTiO3, also the amplitude vibration decreases with an increase in the volume fraction. This model can be used for various nanocomposite structures. Also, a series of new experiments are recommended for future work.
机译:在本文中,使用三阶剪切变形理论(TSDT)提出了非局部纳米复合微板的弯曲,屈曲,自由和强迫振动行为。磁电弹性(MEE)特性取决于CoFe2O4-BaTiO3的各种体积分数。根据麦克斯韦方程和汉密尔顿原理,推导了控制微分方程。通过使用Navier方法对MEE纳米复合Reddy板离散化这些方程式。数值结果表明了弹性基础参数如长宽比,长宽比,电场和磁场以及CoFe2O4-BaTiO3的各种体积分数对挠度,临界屈曲载荷和固有频率的影响。固有频率和临界屈曲载荷随着CoFe2O4-BaTiO3体积分数的增加而增加,振幅振动也随体积分数的增加而减小。该模型可以用于各种纳米复合结构。此外,建议为以后的工作进行一系列新的实验。

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