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| Content Provider | Society for Industrial and Applied Mathematics (SIAM) |
|---|---|
| Author | Tong, Jiajun Shelley, Michael J. |
| Copyright Year | 2018 |
| Abstract | Achieving macroscopic directed migration of microscale swimmers in a fluid is an important step towards utilizing their autonomous motion. It has been experimentally shown that directed motion can be induced, without any external fields, by certain geometrically asymmetric obstacles due to interaction between their boundaries and the swimmers. In this paper, we propose a kinetic-type model to study swimming and directional migration of microscale bimetallic rods in a periodic array of posts with noncircular cross-sections. Both rod position and orientation are taken into account; rod trapping and release on the post boundaries are modeled by empirically characterizing curvature and orientational dependence of the boundary absorption and desorption. Intensity of the directed rod migration, which we call the normalized net flux, is then defined and computed given the geometry of the post array. We numerically study the effect of post spacings on the flux; we also apply shape optimization to find better post shapes that can induce stronger flux. Inspired by preliminary numerical results on two candidate posts, we perform an approximate analysis on a simplified model to show the key geometric features that a good post should have. Based on this, three new candidate shapes are proposed which give rise to large fluxes. This approach provides an effective tool and guidance for experimentally designing new devices that induce strong directed migration of microscale swimmers. |
| Sponsorship | National Science Foundation |
| Starting Page | 2370 |
| Ending Page | 2392 |
| Page Count | 23 |
| File Format | |
| ISSN | 00361399 |
| DOI | 10.1137/17M1147482 |
| e-ISSN | 1095712X |
| Issue Number | 5 |
| Volume Number | 78 |
| Language | English |
| Publisher | Society for Industrial and Applied Mathematics |
| Publisher Date | 2018-09-06 |
| Access Restriction | Subscribed |
| Subject Keyword | Gauss--Bonnet theorem Optimization and variational techniques Fluid-solid interactions directed migration shape optimization boundary absorption and desorption microscale swimmer Optimization of shapes other than minimal surfaces Transport processes PDEs in connection with control and optimization shaped obstacle Dynamic continuum models |
| Content Type | Text |
| Resource Type | Article |
| Subject | Applied Mathematics |
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