2022
DOI: 10.1063/5.0107133
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Study on the sedimentation and interaction of two squirmers in a vertical channel

Abstract: We simulated the sedimentation of two self-propelled particles in a two-dimensional (2D) vertical channel using the lattice Boltzmann method. A 2D squirmer model was employed to simulate the microswimmers, and five typical locomotive modes were obtained for a single squirmer, namely central steady sedimentation, near-wall steady motion, wall-attracted oscillation, large-amplitude oscillation, and small-amplitude oscillation. The locomotive modes of two squirmers are obtained by combinations of different locomo… Show more

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Cited by 13 publications
(6 citation statements)
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“…In the above U s represents the steady swimming velocity reached by the squirmer under self-propulsion. Both Ouyang et al [51] and our previous paper [55] validated that the circular squirmer eventually reaches a steady velocity U s = B 1 /2 at a low Reynolds number. As there is no exact theoretical solution for the steady swimming velocity of an elliptical squirmer in 2D conditions, we used the steady velocity B 1 /2 of the circular squirmer as a substitute; U g represents the sedimentation velocity of the 2D passive particle under gravity.…”
Section: Squirmer-wall Interactionmentioning
confidence: 64%
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“…In the above U s represents the steady swimming velocity reached by the squirmer under self-propulsion. Both Ouyang et al [51] and our previous paper [55] validated that the circular squirmer eventually reaches a steady velocity U s = B 1 /2 at a low Reynolds number. As there is no exact theoretical solution for the steady swimming velocity of an elliptical squirmer in 2D conditions, we used the steady velocity B 1 /2 of the circular squirmer as a substitute; U g represents the sedimentation velocity of the 2D passive particle under gravity.…”
Section: Squirmer-wall Interactionmentioning
confidence: 64%
“…In our previous paper [55], we described the model proposed by Blake [26,27] for spherical or circular squirmer motions, which assumes that the squirmer propagates to its surface boundary in both radial and tangential oscillatory fluctuations to achieve the motion of a microswimmer with an array of cilia. From this, two sets of solutions for the velocity components of the 2D squirmer in the radial and tangential directions in a Newtonian Stokes flow are given, as follows:…”
Section: Elliptical Squirmer Modelmentioning
confidence: 99%
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“…(Llopis and Pagonabarraga 2010) employed both analytical and computational simulations to explore the fluid dynamics interactions among squirmers, validating the accuracy and effectiveness of their theoretical approach. Recent studies (Yamamoto et al 2021, Théry et al 2023, Ying et al 2022 further highlight that interactions between two squirmers, whether identical or different (such as pusher-pusher, puller-puller, and pusher-puller), result in a range of distinct swimming patterns.…”
Section: Introductionmentioning
confidence: 99%
“…In contrast, the puller-cargo model is more stable than the cargopuller model, and a larger distance leads to more unstable swimming. [30] Nie et al [31] and Ying et al [32] studied the movements and interactions of circular squirmers under gravity in a two-dimensional (2D) channel with finite fluid inertia and five typical locomotive modes were obtained. They found that pullers with higher pressure regions on their lateral sides are more prone to breakdown and stability loss.…”
Section: Introductionmentioning
confidence: 99%