Literature DB >> 18999461

Beating patterns of filaments in viscoelastic fluids.

Henry C Fu1, Charles W Wolgemuth, Thomas R Powers.   

Abstract

Many swimming microorganisms, such as bacteria and sperm, use flexible flagella to move through viscoelastic media in their natural environments. In this paper we address the effects a viscoelastic fluid has on the motion and beating patterns of elastic filaments. We treat both a passive filament which is actuated at one end and an active filament with bending forces arising from internal motors distributed along its length. We describe how viscoelasticity modifies the hydrodynamic forces exerted on the filaments, and how these modified forces affect the beating patterns. We show how high viscosity of purely viscous or viscoelastic solutions can lead to the experimentally observed beating patterns of sperm flagella, in which motion is concentrated at the distal end of the flagella.

Mesh:

Year:  2008        PMID: 18999461     DOI: 10.1103/PhysRevE.78.041913

Source DB:  PubMed          Journal:  Phys Rev E Stat Nonlin Soft Matter Phys        ISSN: 1539-3755


  15 in total

1.  Experiments and theory of undulatory locomotion in a simple structured medium.

Authors:  Trushant Majmudar; Eric E Keaveny; Jun Zhang; Michael J Shelley
Journal:  J R Soc Interface       Date:  2012-02-08       Impact factor: 4.118

2.  Nonlinear instability in flagellar dynamics: a novel modulation mechanism in sperm migration?

Authors:  H Gadêlha; E A Gaffney; D J Smith; J C Kirkman-Brown
Journal:  J R Soc Interface       Date:  2010-05-12       Impact factor: 4.118

3.  The heterogeneous motility of the Lyme disease spirochete in gelatin mimics dissemination through tissue.

Authors:  Michael W Harman; Star M Dunham-Ems; Melissa J Caimano; Alexia A Belperron; Linda K Bockenstedt; Henry C Fu; Justin D Radolf; Charles W Wolgemuth
Journal:  Proc Natl Acad Sci U S A       Date:  2012-02-06       Impact factor: 11.205

4.  Swimming speeds of filaments in nonlinearly viscoelastic fluids.

Authors:  Henry C Fu; Charles W Wolgemuth; Thomas R Powers
Journal:  Phys Fluids (1994)       Date:  2009-03-11       Impact factor: 3.521

5.  Analysis of unstable modes distinguishes mathematical models of flagellar motion.

Authors:  P V Bayly; K S Wilson
Journal:  J R Soc Interface       Date:  2015-05-06       Impact factor: 4.118

6.  Steady dynein forces induce flutter instability and propagating waves in mathematical models of flagella.

Authors:  P V Bayly; S K Dutcher
Journal:  J R Soc Interface       Date:  2016-10       Impact factor: 4.118

7.  The counterbend dynamics of cross-linked filament bundles and flagella.

Authors:  Rachel Coy; Hermes Gadêlha
Journal:  J R Soc Interface       Date:  2017-05       Impact factor: 4.118

8.  The asymptotic coarse-graining formulation of slender-rods, bio-filaments and flagella.

Authors:  Clément Moreau; Laetitia Giraldi; Hermes Gadêlha
Journal:  J R Soc Interface       Date:  2018-07       Impact factor: 4.118

9.  Flagellar ultrastructure suppresses buckling instabilities and enables mammalian sperm navigation in high-viscosity media.

Authors:  Hermes Gadêlha; Eamonn A Gaffney
Journal:  J R Soc Interface       Date:  2019-03-29       Impact factor: 4.118

10.  Equations of interdoublet separation during flagella motion reveal mechanisms of wave propagation and instability.

Authors:  Philip V Bayly; Kate S Wilson
Journal:  Biophys J       Date:  2014-10-07       Impact factor: 4.033

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