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A Fully Lagrangian Numerical Method for Calculating the Dynamics of Oscillating Micro and Nanoscale Objects Immersed in Fluid

机译:完全拉格朗日数值方法,用于计算浸没在流体中的微尺度和纳米尺度的物体的动力学

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Many micro and nano-technologies rely upon the complicated motion of objects immersed in a viscous fluid. It is often the case that for such problems analytical theory is not available to quantitatively describe and predict the device dynamics. In addition, the numerical simulation of such devices involves moving boundaries and use of the standard Eulerian computational approaches are often difficult to implement. In order to address this problem we use and validate a fully Lagrangian finite element approach that treats the moving boundaries in a natural manner. We validate the method for use in calculating the dynamics of oscillating objects in a viscous fluid. Specifically, the dynamics of a micron-scale cylinder oscillating in water are studied numerically. The fluid dynamics generated by an infinitely long cylinder are a good approximation for the flow field around an oscillating cantilever. The numerical results agree well with analytical theory. It is anticipated that further development of the fully Lagrangian numerical approach for fluid-solid interaction problems will be useful in the development of micro and nano-technologies.
机译:许多微技术和纳米技术依赖于浸入粘性流体中的物体的复杂运动。通常情况下,对于此类问题,无法使用分析理论来定量描述和预测设备动力学。另外,这种装置的数值模拟涉及移动边界,并且通常难以实现使用标准欧拉计算方法。为了解决此问题,我们使用并验证了一种完全拉格朗日有限元方法,该方法以自然方式处理移动边界。我们验证了该方法可用于计算粘性流体中振动物体的动力学。具体而言,对在水中振荡的微米级圆柱体的动力学进行了数值研究。由无限长的圆柱体产生的流体动力学非常适合振荡悬臂周围的流场。数值结果与解析理论吻合良好。可以预料,用于流体-固体相互作用问题的完全拉格朗日数值方法的进一步发展将对微米和纳米技术的发展有用。

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