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Passive swimming in viscous oscillatory flows

机译:粘性振荡流动的被动游泳

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Fluid-based locomotion at low Reynolds number is subject to the constraints of Purcell's scallop theorem: reciprocal shape kinematics identical under a time-reversal symmetry cannot cause locomotion. In particular, a single degree-of-freedom scallop undergoing opening and closing motions cannot swim. Most strategies for symmetry breaking and locomotion rely on direct control of the swimmer's shape kinematics. Less is known about indirect control via actuation of the fluid medium. To address how such indirect actuation strategies can lead to locomotion, we analyze a Lambda-shaped model system analogous to Purcell's scallop but able to deform passively in oscillatory flows. Neutrally buoyant scallops undergo no net locomotion. We show that dense, elastic scallops can exhibit passive locomotion in zero-mean oscillatory flows. We examine the efficiency of swimming parallel to the background flow and analyze the stability of these motions. We observe transitions from stable to unstable swimming, including ordered transitions from fluttering to chaoticlike motions and tumbling. Our results demonstrate that flow oscillations can be used to passively actuate and control the motion of microswimmers, which may be relevant to applications such as surgical robots and cell sorting and manipulation in microfluidic devices.
机译:低雷诺数的流体基运动受到PURCELL的扇贝定理的约束:在时间反转对称下相同的互易形状运动不能引起运动。特别是,正在进行开口和关闭运动的单一自由度扇贝不能游泳。大多数对称性突破和运动策略依赖于游泳运动员形状运动学的直接控制。关于通过流体介质的致动是关于间接控制的较少。为了解决这些间接驱动策略如何导致运动的方式,我们分析了一个类似于Purcell的扇贝的λ形模型系统,但能够在振荡流动中被动地变形。中性浮力扇贝没有净运动。我们展示了密集的弹性扇贝可以在零平均振荡流动中表现出被动运动。我们研究了与背景流程的游泳效率,分析了这些运动的稳定性。我们观察到从稳定到不稳定的游泳的过渡,包括从飘动到混乱的动作和翻滚的有序过渡。我们的结果表明,流动振荡可用于被动地致动和控制微温的运动,这可能与诸如手术机器人和微流体装置中的手术机器人和细胞分选和操纵的应用。

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