A semi-analytic modeling of nonlinearities for nano-robotic applications, macro and micro sized systems

M. Korayem, A. Homayooni, S. Sadeghzadeh, M. Safa, V. Rahneshin
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引用次数: 2

Abstract

Hysteresis effects on the macro, micro and nano sized piezo-driven systems are presented using a semi-analytical approach. After deriving the equations of motion and related boundary conditions using the Hamilton principle, they have been discretized using the Generalized Differential Quadrature Method (GDQM). Validation with exact and existent numerical methods provided and a good agreement has been observed for linear and nonlinear responses. As a pioneer, the hysteresis loops are provided with present distributed semi-analytical approach. Then, applicability of the obtained hysteresis loop in a nano-manipulation scheme has described exactly. It has shown that an expensive nano-manipulation scheme may be failed in the presence of hysteresis loops. In addition, the effects of the lamination on the hysteresis loop have been investigated. However, lamination strongly changes the linear response of micro and nano electro mechanical systems, nonlinear response shape (hysteresis loops) toward the lamination has not considerably affected.
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应用于纳米机器人、宏观和微观系统的非线性半解析建模
用半解析的方法研究了宏观、微观和纳米压电驱动系统的磁滞效应。在利用Hamilton原理推导出运动方程和相关边界条件后,利用广义微分正交法(GDQM)对其进行离散化。给出了精确的和现有的数值方法,并对线性和非线性响应进行了验证。作为一种先驱者,我们用分布式半解析方法给出了滞回线。然后,准确地描述了所得到的磁滞回线在纳米操纵方案中的适用性。这表明,一个昂贵的纳米操作方案可能会失败的存在滞回环。此外,还研究了层压对磁滞回线的影响。然而,层合会强烈地改变微纳机电系统的线性响应,而对层合的非线性响应形状(迟滞回路)没有明显的影响。
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