Yih Tachung C, Wei Chiming, Hammad Bashar
Department of Mechanical Engineering and Biomechanics, University of Texas at San Antonio, San Antonio, Texas 78249, USA.
Nanomedicine. 2005 Jun;1(2):164-75. doi: 10.1016/j.nano.2005.01.002.
A MEMS (micro-electro-mechanical systems) micropump with circular bossed membrane designed for nanoliter drug delivery is characterized in this article. A quasistatic model under consideration of low operating frequency is used to characterize this micropump. The mathematical model is an ordinary differential equation that describes the behavior of the micropump by including its key components of bossed membrane and inlet/outlet microvalves. Characterizations of bossed membrane and microvalves are carried out separately in the finite element analysis ANSYS package. The stroke volume of the membrane is calculated within the range that the linear deflection theory is valid. Analysis of the microvalve is a challenging task in microfluidics because it is a coupled field (solid-fluid coupling) problem. To solve the structural (solid) or fluid part separately is impractical in characterizing drug-delivery micropumps. Based on sequential weak solid-fluid coupling in ANSYS/FLOTRAN, the flow rates across the inlet and outlet microvalves are analyzed and simulated. Because the quasistatic equation contains several nonlinear terms, closed-form analytical solution for this equation is impossible; thus MATLAB is used to solve it numerically. The transient flow rate of the micropump is obtained by substituting the pressure in microchamber into the flow rate function of outlet microvalves. Integration of the function over 1 driving cycle and multiplication by the driving frequency provides the drug-delivery rate of the micropump.
本文介绍了一种专为纳升药物输送设计的带有圆形凸台膜的微机电系统(MEMS)微泵。采用考虑低工作频率的准静态模型对该微泵进行表征。数学模型是一个常微分方程,通过纳入其关键部件凸台膜和进出口微阀来描述微泵的行为。在有限元分析软件ANSYS中分别对凸台膜和微阀进行表征。在线性挠度理论有效的范围内计算膜的冲程容积。微阀分析在微流体学中是一项具有挑战性的任务,因为它是一个耦合场(固液耦合)问题。在表征药物输送微泵时,分别求解结构(固体)或流体部分是不切实际的。基于ANSYS/FLOTRAN中的顺序弱固液耦合,对进出口微阀的流速进行分析和模拟。由于准静态方程包含几个非线性项,该方程无法得到闭式解析解;因此使用MATLAB对其进行数值求解。通过将微腔中的压力代入出口微阀的流速函数来获得微泵的瞬态流速。对该函数在1个驱动周期内进行积分并乘以驱动频率,可得到微泵的药物输送速率。