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Modelling and simulation of static deflection behaviour of non-prismatic multilayer piezoelectric nanocantilevers using non-local effects with simple polynomial solutions

机译:使用简单多项式解的非局部效应对非棱柱形多层压电纳米悬臂梁的静态挠曲行为进行建模和仿真

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摘要

Static deflection analysis of Euler-Bernoulli non-prismatic multilayer piezoelectric nano electromechanical (p-NEM) cantilever beams have been studied in theoretical and simulation aspects for various profiles of p-NEM cantilevers by applying the electrical load. Eringen's non-local elasticity theory has been implemented to study the transverse piezoelectric deflection and tip displacement of p-NEM cantilevers and solution were obtained using simple polynomials. This method is applied to various profiles like the rectangular and trapezoidal shape of three different thickness (h/2, h and 2h) of piezoelectric layer. The dominance of non-local effects with electric field is also evaluated. The obtained results are compared with experimental results and it is concluded that better deflection is obtained for the trapezoidal profile with h/2 thickness of ZnO piezoelectric layer of suitable nanocantilevers for nanoscale applications. This investigation will be very useful for designing the p-NEM cantilever for biological/ chemical sensing, nanogenerators and energy harvesting applications.
机译:在理论和仿真方面,通过施加电载荷,对p-NEM悬臂的各种轮廓进行了Euler-Bernoulli非棱柱多层压电纳米机电(p-NEM)悬臂梁的静态挠度分析。运用Eringen的非局部弹性理论来研究p-NEM悬臂梁的横向压电挠度和尖端位移,并使用简单多项式获得解。该方法适用于各种轮廓,例如压电层的三种不同厚度(h / 2,h和2h)的矩形和梯形。还评估了非局部效应在电场中的优势。将所得结果与实验结果进行比较,得出的结论是,对于纳米级应用,具有合适纳米悬臂的ZnO压电层的h / 2厚度的梯形轮廓可获得更好的挠度。该研究对于设计用于生物/化学传感,纳米发电机和能量收集应用的p-NEM悬臂非常有用。

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