4.6 Article

Chromodynamic Lattice Boltzmann Method for the Simulation of Drops, Erythrocytes, and other Vesicles

期刊

COMMUNICATIONS IN COMPUTATIONAL PHYSICS
卷 33, 期 1, 页码 283-309

出版社

GLOBAL SCIENCE PRESS
DOI: 10.4208/cicp.OA-2022-0042

关键词

Lattice Boltzmann; membranes; vesicles

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In this study, a three-dimensional, single framework multi-component lattice Boltzmann method was validated for generating vesicles. The method successfully simulated isolated vesicle flows and will be further tested for high volume fraction flows of deformable objects. The numerical stability and physical veracity of the method were also examined. Rating: 8 out of 10.
Recently, we have validated a three-dimensional, single framework multi-component lattice Boltzmann method, modified to generate vesicles (rather than drops) [Three-dimensional single framework multicomponent lattice Boltzmann equation method for vesicle hydrodynamics, Phys. Fluids 33, 077110 (2021)]. This approach implements an immersed boundary force distribution, characterised by bending rigid -ity, surface tension, preferred curvature and conserved membrane area, in which work we successfully validated isolated vesicle flows against other methodologies and ex-periment. Like most immersed boundary algorithms, our method relies on numerical computation of high-order spatial derivatives and an intricate body force density.The next step is to verify that it has sufficient numerical stability to address the anticipated application of high volume fraction flows of highly deformable objects in intimate in-teraction. It is this in silico verification - of both the class of fluid object attainable and the stability of the later in strong, straining and shearing flows which is at issue, here. We extend our method to simulate multiple variously deflated vesicles and multiple liquid droplets still within a single framework, from which our fluid objects emerge as particular parameterisations. We present data from simulations containing up to four vesicles (five immiscible fluid species), which threshold verifies that simulations con-taining unlimited fluid objects are possible [Modeling the flow of dense suspensions of deformable particles in three dimensions, Phys. Rev. E 75, 066707 (2007)]. These data also assure the ability of our immersed boundary forcing to preserve the char-acter and integrity of fluid objects in interactions characterised by large local velocity gradients (intimate squeezing, shearing and elongational straining). Throughout, we take interfacial or membrane area, A, as a proxy for stability and physical veracity.

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