首页> 外文会议>DSC-vol.75-2; American Society of Mechanical Engineers(ASME) International Mechanical Engineering Congress and Exposition; 20061105-10; Chicago,IL(US) >AN ADAPTIVE SELF-SENSING STRATEGY FOR PIEZOELECTRICALLY-ACTUATED MICROCANTILEVERS USED IN ULTRA-SMALL MASS SENSING APPLICATIONS
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AN ADAPTIVE SELF-SENSING STRATEGY FOR PIEZOELECTRICALLY-ACTUATED MICROCANTILEVERS USED IN ULTRA-SMALL MASS SENSING APPLICATIONS

机译:超小型质量感测应用中压电致动微悬臂梁的自适应自感应策略

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摘要

This paper presents a mathematical model of a self-sensing microcantilever beam for mass sensing applications. Equations of motion are derived for a microcantilever beam with a tip mass and a piezoelectric patch actuator deposited on the cantilever surface. In the self-sensing mode, the same piezoelectric patch is used for actuation and sensing. Self-induced voltage signals, which are extracted using a capacitive bridge mechanism, reveal frequency information of the vibrating beam, which in turn, reveals the particle mass. Equations of motion are obtained using the extended Hamilton's principle by considering the microcantilever as a distributed- parameters system. Two methods to estimate the unknown tip mass are presented. The first one is based on an inverse solution to the characteristic equation problem, while the second method uses a constraint-based optimization approach to estimate the tip mass. To improve the self-sensing performance, the need for adaptive estimation of the piezoelectric capacitance is stressed and an online estimation mechanism is presented. Simulations are presented to demonstrate the ability of the model to detect tip mass up to 0.1 femtogram (1 femtogram= 10~(-15) gm). Further simulationresults demonstrate the working of constraint optimization method and adaptive self-sensing mechanism.
机译:本文提出了一种用于质量传感应用的自感测微悬臂梁的数学模型。对于具有尖端质量和沉积在悬臂表面上的压电膜片致动器的微悬臂梁,得出了运动方程。在自感测模式下,相同的压电贴片用于致动和感测。使用电容性电桥机制提取的自感应电压信号显示了振动梁的频率信息,而振动信息又显示了粒子质量。通过将微悬臂梁视为分布参数系统,使用扩展的汉密尔顿原理获得运动方程。提出了两种估计未知尖端质量的方法。第一种方法基于特征方程问题的逆解,而第二种方法则使用基于约束的优化方法来估计尖端质量。为了提高自感性能,强调了对压电电容的自适应估计的需求,并提出了一种在线估计机制。进行了仿真实验,以证明该模型能够检测最大0.1飞克(1飞克= 10〜(-15)gm)的针尖质量。进一步的仿真结果证明了约束优化方法和自适应自感应机制的工作。

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