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Dynamical behaviors of conveying-fluid nanocomposite toroidal shell segments with piezoelectric layer in thermal environment using the Reddy's third-order shear deformation shell theory

机译:使用Reddy的三阶剪切变形壳理论将压电层输送流体纳米复合壳体壳体壳体壳体的动力学行为

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Nonlinear dynamics of the conveying-fluid toroidal shell segments made of functionally graded (FG) graphene nanoplatelets (GNPs) with piezoelectric layers are investigated in this paper. The Halpin-Tsai micromechanical model is used to derive the material properties. The various distribution patterns of the shells are given as the uniform distribution (UD) and functionally graded (FG) reinforcements by modifying the volume fraction of matrix/GNPs in the thickness direction. The fluid flow in the internal shell is mentioned as non-viscous, incompressible, isentropic and irrotational. The governing equations is expressed by using the Reddy's third-order shear deformation shell theory, Von Karman-Donnell geometrical nonlinearity assumption, and combining the internal fluid-flow. Then, the dynamical characteristics of the nanocomposite shells are obtained by applying the Airy's stress function and the Galerkin's method. The calculate programs are written by codes of Wolfram-Mathematica and the obtained results are compared with the previous literatures. In addition, the effects of the thermal environment, GNPs weight fraction, GNPs distribution patterns and geometric parameters are carefully scrutinized. The results can be applied in significant applications of industries engineering as aerospace, civil and mechanical engineering.
机译:本文研究了由功能梯度(FG)石墨烯纳米片(GNP)制成的输送流体环状壳段的非线性动力学。 Halpin-Tsai微机械模型用于导出材料特性。通过在厚度方向上修改矩阵/ GNP的体积分数,将壳体的各种分布图案作为均匀分布(UD)和功能梯度(FG)增强物给出。内壳中的流体流动可列举为非粘性,不可压缩,常见且无型。通过使用Reddy的三阶剪切变形壳理论,Von Karman-Donnell几何非线性假设来表示控制方程,并结合内部流体流动。然后,通过施加通气的应力函数和Galerkin的方法获得纳米复合壳的动态特性。计算程序由Wolfram-Mathematica的代码写入,并将获得的结果与先前的文献进行比较。另外,仔细仔细仔细仔细仔细仔细仔细仔细地仔细仔细仔细仔细仔细检查热环境,GNP重量分数,GNP分布图案和几何参数的影响。结果可应用于工业工程的重要应用,作为航空航天,民用和机械工程。

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