Literature DB >> 7820864

A model of flagellar and ciliary functioning which uses the forces transverse to the axoneme as the regulator of dynein activation.

C B Lindemann1.   

Abstract

Ciliary and flagellar motion is driven by the dynein-tubulin interaction between adjacent doublets of the axoneme, and the resulting sliding displacements are converted into axonemal bends that are propagated. When the axoneme is bent in the normal beating plane, force develops across the axoneme in the plane of the bend. This transverse force (t-force) has maximal effect on the interdoublet spacing of outer doublets 2-4 on one side of the axoneme and doublets 7-9 on the opposite side. Episodes of sliding originates as the t-force brings these doublets into closer proximity (allowing dynein bridges to form) and are terminated when these doublets are separated from each other by the t-force. A second factor, the adhesive force of the dynein-tubulin attachments (bridges), also acts to pull neighboring doublets closer together. This force resists termination of a sliding episode once initiated, and acts locally to give the population of dynein bridges a type of excitability. In other words, as bridges form, the probability of nearby bridges attaching is increased by a positive feedback exerted through the interdoublet spacing. A conceptual working hypothesis explaining the behavior of cilia and flagella is proposed based on the above concepts. Additionally, the feasibility of this proposed mechanism is demonstrated using a computer simulation. The simulation uses a Monte Carlo-type algorithm for dynein attachment and adhesive force, together with a geometric evaluation of the t-force on the key microtubule pairs. This model successfully develops spontaneous oscillations from any starting configuration (including a straight position). It is compatible with the physical dimensions, mechanical properties and bridge forces measured in real cilia and flagella. In operation, it exhibits many of the observed actions of cilia and flagella, most notably wave propagation and the ability to produce both cilia-like and flagella-like waveforms.

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Year:  1994        PMID: 7820864     DOI: 10.1002/cm.970290206

Source DB:  PubMed          Journal:  Cell Motil Cytoskeleton        ISSN: 0886-1544


  37 in total

Review 1.  The radial spokes and central apparatus: mechano-chemical transducers that regulate flagellar motility.

Authors:  Elizabeth F Smith; Pinfen Yang
Journal:  Cell Motil Cytoskeleton       Date:  2004-01

2.  Structural-functional relationships of the dynein, spokes, and central-pair projections predicted from an analysis of the forces acting within a flagellum.

Authors:  Charles B Lindemann
Journal:  Biophys J       Date:  2003-06       Impact factor: 4.033

3.  Dynein-deficient flagella respond to increased viscosity with contrasting changes in power and recovery strokes.

Authors:  Kate S Wilson; Olivia Gonzalez; Susan K Dutcher; Philip V Bayly
Journal:  Cytoskeleton (Hoboken)       Date:  2015-09-16

4.  Analyses of functional domains within the PF6 protein of the central apparatus reveal a role for PF6 sub-complex members in regulating flagellar beat frequency.

Authors:  Daniel J Goduti; Elizabeth F Smith
Journal:  Cytoskeleton (Hoboken)       Date:  2012-02-08

5.  Mechanical properties of inner-arm dynein-f (dynein I1) studied with in vitro motility assays.

Authors:  Norito Kotani; Hitoshi Sakakibara; Stan A Burgess; Hiroaki Kojima; Kazuhiro Oiwa
Journal:  Biophys J       Date:  2007-05-11       Impact factor: 4.033

6.  How molecular motors shape the flagellar beat.

Authors:  Ingmar H Riedel-Kruse; Andreas Hilfinger; Jonathon Howard; Frank Jülicher
Journal:  HFSP J       Date:  2007-09

7.  Force generation and dynamics of individual cilia under external loading.

Authors:  David B Hill; Vinay Swaminathan; Ashley Estes; Jeremy Cribb; E Timothy O'Brien; C William Davis; R Superfine
Journal:  Biophys J       Date:  2010-01-06       Impact factor: 4.033

8.  Simulation of cyclic dynein-driven sliding, splitting, and reassociation in an outer doublet pair.

Authors:  Charles J Brokaw
Journal:  Biophys J       Date:  2009-12-02       Impact factor: 4.033

9.  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

10.  Elastohydrodynamic Synchronization of Adjacent Beating Flagella.

Authors:  Raymond E Goldstein; Eric Lauga; Adriana I Pesci; Michael R E Proctor
Journal:  Phys Rev Fluids       Date:  2016-11-01       Impact factor: 2.537

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