Lift at low Reynolds number

IF 1.8 4区 物理与天体物理 Q4 CHEMISTRY, PHYSICAL
Lionel Bureau, Gwennou Coupier, Thomas Salez
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引用次数: 1

Abstract

Lift forces are widespread in hydrodynamics. These are typically observed for big and fast objects and are often associated with a combination of fluid inertia (i.e. large Reynolds numbers) and specific symmetry-breaking mechanisms. In contrast, the properties of viscosity-dominated (i.e. low Reynolds numbers) flows make it more difficult for such lift forces to emerge. However, the inclusion of boundary effects qualitatively changes this picture. Indeed, in the context of soft and biological matter, recent studies have revealed the emergence of novel lift forces generated by boundary softness, flow gradients and/or surface charges. The aim of the present review is to gather and analyse this corpus of literature, in order to identify and unify the questioning within the associated communities, and pave the way towards future research.

Abstract Image

低雷诺数时的升力。
升力在流体力学中广泛存在。这些通常是在大而快的物体上观察到的,并且通常与流体惯性(即大雷诺数)和特定对称性破缺机制的组合有关。相反,粘度主导(即低雷诺数)流动的特性使得这种升力更难以出现。然而,边界效应的加入从本质上改变了这一图景。事实上,在软质和生物物质的背景下,最近的研究揭示了由边界柔软性、流动梯度和/或表面电荷产生的新型升力的出现。本综述的目的是收集和分析这些文献语料库,以便识别和统一相关社区中的问题,并为未来的研究铺平道路。
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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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