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Three-dimensional piezoelasticity solution for dynamics of cross-ply cylindrical shells integrated with piezoelectric fiber reinforced composite actuators and sensors

机译:压电纤维增强复合材料作动器和传感器集成的正交圆柱壳动力学的三维压电弹性解

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摘要

A benchmark three-dimensional (3D) exact piezoelasticity solution is presented for free vibration and steady state forced response of simply supported smart cross-ply circular cylindrical shells of revolutions and panels integrated with surface-bonded or embedded monolithic piezoelectric or piezoelectric fiber reinforced composite (PFRC) layers. The effective properties of PFRC laminas for the 3D case are obtained based on a fully coupled iso-field model. The governing partial differential equations are reduced to ordinary differential equations in the thickness coordinate by expanding all entities for each layer in double Fourier series in span coordinates, which identically satisfy the boundary conditions at the simply-supported ends. These equations with variable coefficients are solved using the modified Frobenius method, wherein the solution is constructed as a product of an exponential function and a power series. The unknown constants of the general solution are finally obtained by employing the transfer matrix method across the layers. Results for natural frequencies and the forced response are presented for single layer piezoelectric and multilayered hybrid composite and sandwich shells of revolution and shell panels integrated with monolithic piezoelectric and PFRC actuator/sensor layers. The present benchmark solution would help assess 2D shell theories for dynamic response of hybrid cylindrical shells.
机译:提出了一个基准三维(3D)精确压电弹性解决方案,该解决方案针对简单支撑的旋转智能交叉圆柱圆柱壳和与表面粘结或嵌入式整体压电或压电纤维增强复合材料集成的面板的自由振动和稳态强迫响应( PFRC)层。基于完全耦合的等场模型,获得了3D情况下PFRC薄片的有效特性。通过在跨度坐标中以双傅立叶级数展开每一层的所有实体,这些控制偏微分方程在厚度坐标中可简化为常微分方程,它们完全满足简单支撑端的边界条件。使用改进的Frobenius方法求解这些系数可变的方程,其中,将解决方案构造为指数函数和幂级数的乘积。最后,通过在各层之间采用传递矩阵法,可以获得一般解的未知常数。给出了单层压电和多层混合复合材料以及旋转三明治壳和集成了单片压电和PFRC执行器/传感器层的壳面板的固有频率和强迫响应结果。当前的基准解决方案将有助于评估2D壳理论对混合圆柱壳的动态响应。

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