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Optimal Design of Silicon-based Chips for Piezo-induced Ultrasound Resonances in Embedded Microchannels

机译:嵌入式微通道中压电超声共振硅基芯片的优化设计

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摘要

We present a variational formulation of the governing equations and introduce global indicators to describe the behavior of acoustofluidic devices driven at resonance frequencies by means of a piezoelectric transducer. The individuation of the correct Lagrangian densities for the different parts constituting the device (the piezo transducer, the silicon walls, the fluid-filled microchannel, and the glass lid) allows for the introduction of the weak formulation used in the finite element discretization of the equations describing the system in its oscillatory regime. Additionally, the knowledge of the Lagrangian density leads to the derivation of the correct structure of the Hamiltonian density, i.e. the energy density, which is important for the quantification of the energy content of the whole system and its individual parts. Specifically, the energy content of the embedded microchannel is quantified by means of the acoustofluidic yield η defined as the ratio between the energy in the channel and the total energy. From the standpoint of acoustophoretic application, the introduction of the acoustophoretic mean orientation allows us to identify the frequencies for which an acoustophoretic effect, i.e. the lateral motion of particle dragged by the axial main flow, is particularly strong. Finally, the connection between the mechanical and electrical degrees of freedom of the system is addressed. This is important for proper determination of the dissipated power, and it may lead to the detection of resonance states by means of purely electrical measurements. Numerical simulations and preliminary experimental results show some features of the model introduced.
机译:我们提出了控制方程的变式,并引入了全局指标来描述通过压电换能器以共振频率驱动的声流体装置的行为。对于构成该设备的不同部分(压电换能器,硅壁,充满流体的微通道和玻璃盖),正确的拉格朗日密度的个体化允许引入用于有限元离散化的弱公式。方程描述系统处于振荡状态。另外,关于拉格朗日密度的知识导致导出哈密顿密度的正确结构,即能量密度,这对于量化整个系统及其各个部分的能量含量很重要。具体地,借助于定义为通道中的能量与总能量之间的比率的声流体产率η来量化嵌入式微通道的能量含量。从声泳应用的角度来看,声泳平均取向的引入使我们能够识别出声泳效果,即由轴向主流拖动的颗粒的横向运动特别强的频率。最后,解决了系统的机械和电气自由度之间的联系。这对于正确确定耗散功率很重要,并且可能导致通过纯电气测量检测共振状态。数值模拟和初步的实验结果表明了引入模型的一些特征。

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