Abstract
This paper is concerned with computational modelling of fluid mixing by arrays of actuators. We are motivated by intestinal villi, small finger-like projections that densely line the small intestine that play a key role in digestion, by providing the site of absorption of nutrients into the bloodstream, and whose behaviour is believed to function as part of a coordinated peripheral strategy to enhance digestion via local mixing. Despite promising applications for artificial villi, such as next-generation Microbial Fuel Cells (MFCs) and swimming robots, the lack of knowledge of mixing by villi-like structures across inertial scales poses a challenge for the development of artificial prototypes. Here, we present an analysis of fluid mixing by arrays of oscillating two-dimensional villi-like actuators. We construct a two-dimensional immersed boundary method solver to solve the Navier-Stokes equations, across the transitional regime.
By varying the phase-difference between adjacent villi, we show that local coupling strongly affects peripheral flow conditions, resulting in substantial differences in mixing and transport as the forcing increases.
Our results provide a mapping for a range of behaviours that can be achieved through coordinated active motions of villi-like structures and is useful for informing biology and the design of other future robotics and fluidic-control systems.
By varying the phase-difference between adjacent villi, we show that local coupling strongly affects peripheral flow conditions, resulting in substantial differences in mixing and transport as the forcing increases.
Our results provide a mapping for a range of behaviours that can be achieved through coordinated active motions of villi-like structures and is useful for informing biology and the design of other future robotics and fluidic-control systems.
Original language | English |
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Article number | 094112 |
Number of pages | 20 |
Journal | Physics of Fluids |
Volume | 34 |
Issue number | 9 |
DOIs | |
Publication status | Published - 16 Sept 2022 |
Research Groups and Themes
- Engineering Mathematics Research Group