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An analytical investigation on the new design of 3-DOF flexible nanopositioner driven by electrostatic actuators

机译:静电致动器驱动的3-DOF柔性纳米定位器新设计的分析研究

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摘要

With the increasing development of nanopositioning stages, the study of their deformation and instability under various actuators is very important. Accordingly, in the present paper, the nanopositioning mechanism based on flexible links with the ability to move in three directions of XYZ is introduced using an electrostatic actuator. Then, using the analytical method, static behavior and performance of this mechanism under the influence of electrostatic force are studied. For this purpose, part of this mechanism, which includes a flexible beam with the electrostatic force, is considered. Then, using the nonlinear Euler-Bernoulli beam theory and taking into account the nonlinear effects arising from the radius of curvature, for the first time, the nonlinear differential equation is extracted. Applying the step-by-step linearization method and assuming the static voltage applied to the end of the flexible beam, the effect of different parameters on static deformation is investigated. The results of this study show that considering the nonlinear effects caused by curvature radius has a significant effect on the mechanical behavior of the system, and with increasing the value of this parameter, the hardening behavior of the flexing beam increases. This reduces the static deflection of the flexible beam in comparison with the results of linear theory. Also, by increasing the voltage applied to the flexible beam, the created nonlinear strains are increased, and the nonlinear effects of the radius of curvature become significant. For example, with an increase in the dimensionless bending stiffness parameter from 0 to 10 x 10(-3), the maximum deflection of the flexible beam for 10 V, 15 V, and 20 V voltages decreases by 7.7%, 35.8%, and 48.6%, respectively.
机译:随着纳米定位阶段的越来越多,在各种致动器下的变形和不稳定性的研究非常重要。因此,在本文中,使用静电致动器引入基于具有沿XYZ三个方向移动的能力的柔性连杆的纳米定位机构。然后,研究了在静电力的影响下使用分析方法,静态行为和这种机制的性能。为此目的,考虑该机构的一部分,其包括具有静电力的柔性光束。然后,使用非线性Euler-Bernoulli光束理论并考虑到从曲率半径产生的非线性效应,首次提取非线性微分方程。研究了逐步的线性化方法并假设施加到柔性光束末端的静态电压,研究了不同参数对静态变形的影响。本研究的结果表明,考虑由曲率半径引起的非线性效应对系统的力学行为具有显着影响,并且随着该参数的值,弯曲光束的硬化行为增加。与线性理论的结果相比,这降低了柔性光束的静态偏转。而且,通过增加施加到柔性光束的电压,产生的非线性菌株增加,并且曲率半径的非线性效应变得显着。例如,随着从0到10×10(-3)的无量纲弯曲刚度参数的增加,柔性光束10V,15V和20V电压的最大偏转降低了7.7%,35.8%和分别为48.6%。

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