2016
DOI: 10.1039/c6sm00934d
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Amoeboid swimming in a channel

Abstract: Several micro-organisms, such as bacteria, algae, or spermatozoa, use flagellar or ciliary activity to swim in a fluid, while many other micro-organisms instead use ample shape deformation, described as amoeboid, to propel themselves by either crawling on a substrate or swimming. Many eukaryotic cells were believed to require an underlying substratum to migrate (crawl) by using membrane deformation (like blebbing or generation of lamellipodia) but there is now increasing evidence that a large variety of cells … Show more

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Cited by 40 publications
(53 citation statements)
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“…The results further confirm similarity of the behavior for swimmers with different propeller speeds. A similar effect has been also reported for amoeboid swimmers [12,13], where swimming stroke frequency does not change the navigation behavior.…”
Section: Appendix B Exploring the Space Of Parameterssupporting
confidence: 85%
See 1 more Smart Citation
“…The results further confirm similarity of the behavior for swimmers with different propeller speeds. A similar effect has been also reported for amoeboid swimmers [12,13], where swimming stroke frequency does not change the navigation behavior.…”
Section: Appendix B Exploring the Space Of Parameterssupporting
confidence: 85%
“…Few recent theoretical and numerical studies [12,13,14] have shown that specific puller-type swimmers (e.g. deformable swimmers with amoeboid motion) can undergo purely hydrodynamic scattering in a channel (termed as 'navigation swimming' [12]).…”
mentioning
confidence: 99%
“…Whether the gradient contributes to or opposes motion under different combinations of contact with a surface can be studied with a computational model that integrates the cortical flow and the re-circulating flow described above. 69,186,187 Computational results from a model using a free-energy-based description of the membrane shows that cells can swim under various combinations of tension gradient in the membrane and heterogeneity of the bending rigidity. 69 Moreover, the direction of migration depends on the balance between the cortical tension gradient and the variation of the bending rigidity.…”
Section: Figure 12mentioning
confidence: 99%
“…To see this figure in color, go online. Z f act ðr; tÞdA ¼ 0 (11) and Z rðtÞ Â f act ðr; tÞdA ¼ 0 (12) because the passive forces defined above satisfy automatically the zero force and torque conditions (46). Furthermore, the active forces must be chosen in such a way that the full cycle of shape configurations breaks the time symmetry, as required by the Purcell theorem 47, to lead to a net displacement of the swimmer after a full stroke cycle.…”
Section: Active Forcesmentioning
confidence: 99%