双鞭毛虫模型微游泳者的强化学习

IF 2.2 4区 物理与天体物理 Q4 CHEMISTRY, PHYSICAL
Sridhar Bulusu, Andreas Zöttl
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引用次数: 0

摘要

许多微型游泳者能够通过利用其附体的周期性非互反变形在粘性流体中游泳。这里我们使用一个简单的微游泳者模型,其灵感来自游泳的双鞭毛,它由一个球形细胞体和两个代表两个鞭毛运动的小球形珠子组成。利用强化学习,我们识别了不同微游泳者形态的准优化泳姿。对于所有研究的情况下,确定的中风导致对称和准同步跳动的两个鞭毛珠。有趣的是,冲程平均流场是推力型的,并且观察到的游泳步态优于先前使用的依赖于预定义的圆形鞭毛头运动的双鞭毛微游泳模型。
本文章由计算机程序翻译,如有差异,请以英文原文为准。
Reinforcement learning of a biflagellate model microswimmer

Many microswimmers are able to swim through viscous fluids by employing periodic non-reciprocal deformations of their appendages. Here we use a simple microswimmer model inspired by swimming biflagellates which consists of a spherical cell body and two small spherical beads representing the motion of the two flagella. Using reinforcement learning, we identify for different microswimmer morphologies quasi-optimized swimming strokes. For all studied cases, the identified strokes result in symmetric and quasi-synchronized beating of the two flagella beads. Interestingly, the stroke-averaged flow fields are of pusher type, and the observed swimming gaits outperform previously used biflagellate microswimmer models relying on predefined circular flagella-bead motion.

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来源期刊
The European Physical Journal E
The European Physical Journal E CHEMISTRY, PHYSICAL-MATERIALS SCIENCE, MULTIDISCIPLINARY
CiteScore
2.60
自引率
5.60%
发文量
92
审稿时长
3 months
期刊介绍: EPJ E publishes papers describing advances in the understanding of physical aspects of Soft, Liquid and Living Systems. Soft matter is a generic term for a large group of condensed, often heterogeneous systems -- often also called complex fluids -- that display a large response to weak external perturbations and that possess properties governed by slow internal dynamics. Flowing matter refers to all systems that can actually flow, from simple to multiphase liquids, from foams to granular matter. Living matter concerns the new physics that emerges from novel insights into the properties and behaviours of living systems. Furthermore, it aims at developing new concepts and quantitative approaches for the study of biological phenomena. Approaches from soft matter physics and statistical physics play a key role in this research. The journal includes reports of experimental, computational and theoretical studies and appeals to the broad interdisciplinary communities including physics, chemistry, biology, mathematics and materials science.
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