2017
DOI: 10.1016/j.jcp.2016.10.026
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A fast platform for simulating semi-flexible fiber suspensions applied to cell mechanics

Abstract: We present a novel platform for the large-scale simulation of fibrous structures immersed in a Stokesian fluid and evolving under confinement or in free-space. One of the main motivations for this work is to study the dynamics of fiber assemblies within biological cells. For this, we also incorporate the key biophysical elements that determine the dynamics of these assemblies, which include the polymerization and depolymerization kinetics of fibers, their interactions with molecular motors and other objects, t… Show more

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Cited by 91 publications
(136 citation statements)
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“…In a related, but very different, work [96] studied the rheology of centrosomal arrays of flexible microtubules in eukaryotic cells. Using nonlocal SBT, they simulated the dynamics of flexible fibers radially anchored to a sphere moving under an external oscillatory force, F = F 0 cos ωt (schematic inset in Fig.…”
Section: B Sedimentation Of Fiber Assembliesmentioning
confidence: 99%
“…In a related, but very different, work [96] studied the rheology of centrosomal arrays of flexible microtubules in eukaryotic cells. Using nonlocal SBT, they simulated the dynamics of flexible fibers radially anchored to a sphere moving under an external oscillatory force, F = F 0 cos ωt (schematic inset in Fig.…”
Section: B Sedimentation Of Fiber Assembliesmentioning
confidence: 99%
“…A central aspect of all of these examples is that the relevant dynamics is collective and not well-described by the dynamics of a single fiber.Given the importance of fluid-fiber systems, specialized computational methods have been developed to treat them, most especially in the zero Reynolds limit where flows are governed by the Stokes equation. These approaches include the use of nonlocal slender body theory [28,39], the immersed boundary method [19,29,33,37], bead-spring or -rod models [9,13,22,38], the regularized Stokeslet method [3,7,32,35], and overlapping grid methods [23]. See [20] for a recent review.…”
mentioning
confidence: 99%
“…Pak et al (2012) where the propulsion of two touching rotating spheres in viscoelastic fluids was investigated and the numerical results were in excellent agreement with the asymptotic analysis in the small Deborah number regime. It is worth noting that prior studies of interacting slender bodies in viscous flows have adopted other numerical implementations (Yamamoto & Matsuoka 1995;Ross & Klingenberg 1997;Saintillan & Shelley 2007;Nazockdast et al 2017).…”
Section: Methodsmentioning
confidence: 99%