Bulletin of the American Physical Society
APS March Meeting 2022
Volume 67, Number 3
Monday–Friday, March 14–18, 2022; Chicago
Session D20: Active Matter in Complex Environments II
3:00 PM–6:00 PM,
Monday, March 14, 2022
Room: McCormick Place W-185BC
Sponsoring
Units:
DSOFT DBIO GSNP DFD
Chair: Tapomoy Bhattacharjee, Princeton
Abstract: D20.00013 : Multiparticle collision dynamics simulations of squirmers in a nematic fluid*
5:24 PM–5:36 PM
Presenter:
Marco G Mazza
(Loughborough University)
Authors:
Shubhadeep Mandal
(Indian Institute of Technology Guwahati, India)
Marco G Mazza
(Loughborough University)
dynamics (MPCD) method. A recently developed nematic MPCD method [Phys. Rev. E 99, 063319 (2019)]
which employs a tensor order parameter to describe the spatial and temporal variations of the nematic order
is used to simulate the suspending anisotropic fluid. Considering both nematodynamic effects (anisotropic
viscosity and elasticity) and thermal fluctuations, in the present study, we couple the nematic MPCD
algorithm with a molecular dynamics (MD) scheme for the squirmer. A unique feature of the proposed
method is that the nematic order, the fluid, and the squirmer are all represented in a particle-based
framework. To test the applicability of this nematic MPCD-MD method, we simulate the dynamics of a
spherical squirmer with homeotropic surface anchoring conditions in a bulk domain. The importance of
anisotropic viscosity and elasticity on the squirmer’s speed and orientation is studied for different values
of self-propulsion strength and squirmer type (pusher, puller or neutral). In sharp contrast to Newtonian
fluids, the speed of the squirmer in a nematic fluid depends on the squirmer type. Interestingly, the speed
of a strong pusher is smaller in the nematic fluid than for the Newtonian case. The orientational dynamics
of the squirmer in the nematic fluid also shows a non-trivial dependence on the squirmer type. Our results
compare well with existing experimental and numerical data. We also discuss early results on the dynamics of multiple squirmers in anisotropic fluids.
*We gratefully acknowledge support from the theGerman Research Foundation (DFG) Priority Program SPP1726 “Microswimmers”.
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