Bend propagation in flagella. I. Derivation of equations of motion and their simulation
about
Analysis of unstable modes distinguishes mathematical models of flagellar motion.Spermatozoa scattering by a microchannel feature: an elastohydrodynamic modelNonlinear instability in flagellar dynamics: a novel modulation mechanism in sperm migration?Nonlinear amplitude dynamics in flagellar beating.Analysis of three-dimensional ciliary beating by means of high-speed stereomicroscopy.Bend propagation in flagella. II. Incorporation of dynein cross-bridge kinetics into the equations of motion.Three-dimensional mechanics of eukaryotic flagellaComputer simulation of flagellar movement. VI. Simple curvature-controlled models are incompletely specifiedEquations of interdoublet separation during flagella motion reveal mechanisms of wave propagation and instability.The counterbend phenomenon in dynein-disabled rat sperm flagella and what it reveals about the interdoublet elasticity.Digitized precision measurements of the movements of sea urchin sperm flagella.Cilia internal mechanism and metachronal coordination as the result of hydrodynamical coupling.Rotation and twist of the central-pair microtubules in the cilia of Paramecium.The counterbend phenomenon in flagellar axonemes and cross-linked filament bundles.Biophysics of flagellar motility.Computation of the internal forces in cilia: application to ciliary motion, the effects of viscosity, and cilia interactions.Steady dynein forces induce flutter instability and propagating waves in mathematical models of flagellaHydrodynamic instabilities provide a generic route to spontaneous biomimetic oscillations in chemomechanically active filaments.Computer simulation of flagellar movement VIII: coordination of dynein by local curvature control can generate helical bending waves.The counterbend dynamics of cross-linked filament bundles and flagella.Geometry of ciliary dynamics.Metachronal waves for deterministic switching two-state oscillators with hydrodynamic interaction.Human sperm accumulation near surfaces: a simulation studyThe asymptotic coarse-graining formulation of slender-rods, bio-filaments and flagella
P2860
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P2860
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
description
1978 nî lūn-bûn
@nan
1978 թուականի Յուլիսին հրատարակուած գիտական յօդուած
@hyw
1978 թվականի հուլիսին հրատարակված գիտական հոդված
@hy
1978年の論文
@ja
1978年論文
@yue
1978年論文
@zh-hant
1978年論文
@zh-hk
1978年論文
@zh-mo
1978年論文
@zh-tw
1978年论文
@wuu
name
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
@ast
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
@en
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
@nl
type
label
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
@ast
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
@en
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
@nl
prefLabel
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
@ast
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
@en
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
@nl
P2860
P1433
P1476
Bend propagation in flagella. I. Derivation of equations of motion and their simulation
@en
P2860
P356
10.1016/S0006-3495(78)85431-9
P407
P577
1978-07-01T00:00:00Z