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Study of optimal locations of piezo-patch actuators and sensors on a cantilever beam for maximum frequency gaps

机译:研究悬臂梁上压电贴片执行器和传感器的最佳位置,以获得最大频率间隙

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Active vibration control is implemented using multiple piezoelectric actuators and sensors bonded to the top and bottom surfaces of a cantilever beam. The control is exercised using closed-loop displacement feedback. The objective of the study is to determine the optimal locations of patch actuators and sensors such that the frequency gap between higher frequencies of the beam is maximized. Maximizing the frequency gaps is useful in those cases where the excitation frequency can be placed in between two higher order frequencies to avoid the resonance. In these cases the design requirement is to maximize the difference between the two higher order frequencies such as between the first and second frequencies or between the second and third frequencies, etc. In the present study the frequency gaps between the higher order frequencies are investigated with respect to actuator and sensor locations with a view towards determining the optimal locations for largest frequency gaps. The differential equation governing the vibrations of a beam/piezo patch system is solved using an integral equation approach. The equivalent integral equation formulation of the problem avoids the discontinuities which arise due to partial length piezo patches. The solution is approximated using the eigenfunctions of the freely vibrating structure which leads to a system of algebraic equations. The numerical results are given for various patch combinations and the optimal locations of the actuators and the sensors are determined. It is observed that the optimal locations of the piezo patches depend on the specific frequency gap as well as the patch configurations.
机译:主动振动控制是通过将多个压电致动器和传感器连接到悬臂梁的顶面和底面来实现的。该控制使用闭环位移反馈来执行。该研究的目的是确定贴片致动器和传感器的最佳位置,以使光束的较高频率之间的频率间隙最大。在那些可以将激励频率置于两个较高阶频率之间以避免共振的情况下,将频率间隙最大化是很有用的。在这些情况下,设计要求是使两个较高阶频率之间的差异最大化,例如第一频率与第二频率之间或第二频率与第三频率之间的差。在本研究中,通过以下方法研究较高频率之间的频率间隙:关于致动器和传感器的位置,以便确定最大频率间隙的最佳位置。使用积分方程法求解控制梁/压电膜片系统振动的微分方程。问题的等效积分方程公式避免了由于部分长度的压电片而引起的不连续性。该解决方案使用自由振动结构的本征函数进行近似,从而生成代数方程组。给出了各种贴片组合的数值结果,并确定了执行器和传感器的最佳位置。可以看出,压电片的最佳位置取决于特定的频率间隙以及片的配置。

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