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一种利用内共振的非线性速率微传感器。

A Nonlinear Rate Microsensor utilising Internal Resonance.

作者信息

Sarrafan Atabak, Azimi Soheil, Golnaraghi Farid, Bahreyni Behraad

机构信息

Simon Fraser University, Surrey, BC, V3T 0A3, Canada.

出版信息

Sci Rep. 2019 Jun 17;9(1):8648. doi: 10.1038/s41598-019-44669-3.

Abstract

Micro- and nano-resonators have been studied extensively both for the scientific viewpoint to understand basic interactions at small scales as well as for applied research to build sensors and mechanical signal processors. Majority of the resonant microsystems, particularly those manufactured at a large scale, have employed simple mechanical structures with one dominant resonant mode, such as in timing resonators, or linearly coupled resonant modes, as in vibratory gyroscopes. There is an increasing interest in the development of models and methods to better understand the nonlinear interactions at micro- and nano-scales and also to potentially improve the performance of the existing devices in the market beyond limits permissible by the linear effects. Internal resonance is a phenomenon that allows for nonlinear coupling and energy transfer between different vibration modes of a properly designed system. Herein, for the first time, we describe and experimentally demonstrate the potential for employing internal resonance for detection of angular rate signals, where the Coriolis effect modifies the energy coupling between the distinct drive and sense vibration modes. In doing so, in addition to providing a robust method of exciting the desired mode, the proposed approach further alleviates the mode-matching requirements and reduces instabilities due to the cross-coupling between the modes in current linear vibratory gyroscopes.

摘要

微纳谐振器已经得到了广泛的研究,这既是出于从科学角度理解小尺度下基本相互作用的目的,也是为了开展应用研究以制造传感器和机械信号处理器。大多数谐振微系统,尤其是那些大规模制造的微系统,都采用了具有一种主导谐振模式的简单机械结构,比如定时谐振器,或者采用了线性耦合谐振模式,比如振动陀螺仪。人们越来越关注开发模型和方法,以便更好地理解微纳尺度下的非线性相互作用,并有可能突破线性效应允许的极限,进一步提升市场上现有设备的性能。内共振是一种现象,它允许在经过合理设计的系统的不同振动模式之间进行非线性耦合和能量传递。在此,我们首次描述并通过实验证明了利用内共振检测角速率信号的潜力,其中科里奥利效应会改变不同驱动振动模式和传感振动模式之间的能量耦合。这样做,除了提供一种激发所需模式的可靠方法外,所提出的方法还进一步放宽了模式匹配要求,并减少了由于当前线性振动陀螺仪中模式之间的交叉耦合而产生的不稳定性。

https://cdn.ncbi.nlm.nih.gov/pmc/blobs/3b4b/6572818/2c754371ce62/41598_2019_44669_Fig1_HTML.jpg

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