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A Dynamic Model of Drag Force for Catalytic Micromotors Based on Navier–Stokes Equations

机译:基于Navier-Stokes方程的催化微电机阻力的动力学模型

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摘要

In past decades, considerable advances have been achieved in micro and nanomotors. Particular attention has been given to self-propelled catalytic micromotors, which have been widely used in cell separation, drug delivery, microsurgery, lithography and environmental remediation. Fast moving, long life micromotors appear regularly, however it seems there are no solutions yet that thoroughly clarify the hydrodynamic behavior of catalytic micromotors moving in fluid. Dynamic behavior of this kind of micromotors is mainly determined by the driving force and drag force acting on the micromotors. Based on the hydromechanics theory, a hydrodynamic model is established to predict the drag force for a conical micromotor immersed in the flow field. By using the computational fluid dynamics software Fluent 18.0 (ANSYS), the drag force and the drag coefficient of different conical micromotors are calculated. A mathematical model was proposed to describe the relationship among Reynolds numbers Re, the ratio λ, the semi-cone angle δ and the drag coefficient Cd of the micromotors. This work provides theoretical support and reference for optimizing the design and development of conical micromotors.
机译:在过去的几十年中,微型和纳米电机已经取得了相当大的进步。自推进式催化微电机已得到特别关注,其已广泛用于细胞分离,药物输送,显微外科,光刻和环境修复。快速移动,长寿命的微型电动机经常出现,但是似乎还没有解决办法能够彻底阐明在流体中运动的催化微型电动机的流体动力学行为。这种微型电动机的动态行为主要取决于作用在微型电动机上的驱动力和阻力。基于流体力学理论,建立了流体力学模型来预测圆锥形微电机在流场中的阻力。通过使用计算流体力学软件Fluent 18.0(ANSYS),可以计算出不同锥形微电机的阻力和阻力系数。提出了一个数学模型来描述微电机的雷诺数Re,比率λ,半圆锥角δ和阻力系数Cd之间的关系。这项工作为优化锥形微电机的设计和开发提供了理论支持和参考。

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