Inertia-driven flow symmetry breaking by oscillating plates
Source abstract
Abstract
While cilia are generally found in viscosity-dominated regimes, those of a comb jelly, the longest motile cilia in nature, are used for propulsion and feeding in inertia-dominated flows. Motivated by the effective fluid transport of cilia at relatively high Reynolds number, the characteristics of vortex formation and fluid transport are investigated numerically for a simple two-dimensional model of rigid plates in Re = O(10 − 102). The small plates oscillate symmetrically on both walls of a channel. Under some conditions, the vortical structures generated by the plates become asymmetric notably with respect to the channel midline. In relatively narrow channels, the interaction of counter-rotating vortices shed directly from the plates near the midline causes symmetry breaking, and thus the mixing of fluid particles across the midline is enhanced greatly. Meanwhile, in relatively wide channels, the diffused weak vortices that persist after previous strokes become asymmetric first. When the number of oscillating plates on each wall increases, the vortex generated by a plate is confined between two plates, and it is annihilated by the counter-rotating vortex generated by a neighbor plate during stroke reversal, thereby keeping them from propagating toward the midline. This collective motion of multiple plates hinders the vortices from undergoing symmetry breaking even at the relatively high Reynolds number of Re = 200, and mixing is suppressed accordingly.
Source: crossref · Quality: baseline
Research context
OpenAlex topics: Lattice Boltzmann Simulation Studies · Micro and Nano Robotics · Fluid Dynamics and Vibration Analysis
SciVX discovery tags are terminology-based. OpenAlex topics are source-provided classifications.
Affiliations
Department of Mechanical Engineering, KAIST , Daejeon 34141, Republic of Korea
Funding
National Research Foundation of Korea · Korea Institute of Energy Technology Evaluation and Planning
References (32)
Show source-provided references
1. Life at low Reynolds number10.1119/1.10903 ↗
2. Fluid transport by cilia between parallel plates10.1017/s0022112078001354 ↗
3. Active micromixer based on artificial cilia10.1063/1.2762206 ↗
4. Using Lagrangian coherent structures to analyze fluid mixing by cilia10.1063/1.3271340 ↗
5. Mixing and transport by ciliary carpets: A numerical study10.1017/jfm.2014.36 ↗
6. Cilia beating patterns are not hydrodynamically optimal10.1063/1.4894855 ↗
7. Selective particle capture by asynchronously beating cilia10.1063/1.4938558 ↗
8. Transport efficiency of metachronal waves in 3d cilium arrays immersed in a two-phase flow10.1017/jfm.2017.352 ↗
9. Artificial cilia for active micro-fluidic mixing10.1039/b717681c ↗
10. Micro-fluidic actuation using magnetic artificial cilia10.1039/b908578e ↗
11. Magnetically-actuated artificial cilia for microfluidic propulsion10.1039/c0lc00411a ↗
12. Experimental investigation of the flow induced by artificial cilia10.1039/c0lc00722f ↗
13. Artificial cilia: Generation of magnetic actuators in microfluidic systems10.1002/adfm.201100787 ↗
14. Asymmetry motion of magnetically actuated artificial cilia10.1039/c7lc00556c ↗
15. Swimming movements of ctenophores, and the mechanics of propulsion by ctene rows10.1007/bf00026481 ↗
16. Water flow around the comb plates on the ctenophore pleurobrachia plotted by computer: A model system for studying propulsion by antiplectic metachronism10.1242/jeb.177.1.113 ↗
17. Hydrodynamics of ciliary propulsion10.1016/j.jfluidstructs.2008.06.007 ↗
18. Capture mechanisms used by the lobate ctenophore, Mnemiopsis leidyi, preying on the copepod Acartia tonsa10.1093/plankt/21.11.2037 ↗
19. Stealth predation and the predatory success of the invasive ctenophore Mnemiopsis leidyi10.1073/pnas.1003170107 ↗
20. Cilia and the life of ctenophores10.1111/ivb.12042 ↗
21. Ambient fluid motions influence swimming and feeding by the ctenophore Mnemiopsis leidyi10.1093/plankt/fbu051 ↗
22. A hybrid cartesian/immersed boundary method for simulating flows with 3d geometrically complex moving bodies10.1016/j.jcp.2005.01.020 ↗
23. Aerodynamic charactersitics of unsteady gap flow in a bristled wing10.1063/1.5030693 ↗
24. Multi-body interaction effect on the energy harvesting performance of a flapping hydrofoil10.1016/j.renene.2018.06.054 ↗
25. GMRES: A generalized minimal residual algorithm for solving nonsymmetric linear systems10.1137/0907058 ↗
26. Hybrid Krylov methods for nonlinear systems of equations10.1137/0911026 ↗
27. A second-order accurate pressure-correction scheme for viscous incompressible flow10.1137/0907059 ↗
28. A numerical method for solving the 3d unsteady incompressible Navier–Stokes equations in curvilinear domains with complex immersed boundaries10.1016/j.jcp.2007.02.017 ↗
29. Symmetry breaking leads to forward flapping flight10.1017/s0022112004008468 ↗
30. Passive appendages generate drift through symmetry breaking10.1038/ncomms6310 ↗
31. Numerical investigation of flow-induced rotary oscillation of circular cylinder with rigid splitter plate10.1063/1.4962706 ↗
32. Colored particle tracking method for mixing analysis of chaotic micromixers10.1088/0960-1317/14/7/008 ↗