2006
DOI: 10.1103/physreve.74.041911
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Dynamics of semiflexible polymers in a flow field

Abstract: We present a method to investigate the dynamics of a single semiflexible polymer, subject to anisotropic friction in a viscous fluid. In contrast to previous approaches, we do not rely on a discrete bead-rod model, but introduce a suitable normal mode decomposition of a continuous space curve. By means of a perturbation expansion for stiff filaments, we derive a closed set of coupled Langevin equations in mode space for the nonlinear dynamics in two dimensions, taking into account exactly the local constraint … Show more

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Cited by 44 publications
(46 citation statements)
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“…This, in turn, implies the importance of thermal fluctuation so that the Brownian forces cannot be neglected. However, to the best of our knowledge, only a few papers have addressed the thermal fluctuation effects 1012,21,22 . Moreover, nonlinear response due to the thermal noise has become a central topic in studies of various dynamical systems.…”
Section: Introductionmentioning
confidence: 99%
“…This, in turn, implies the importance of thermal fluctuation so that the Brownian forces cannot be neglected. However, to the best of our knowledge, only a few papers have addressed the thermal fluctuation effects 1012,21,22 . Moreover, nonlinear response due to the thermal noise has become a central topic in studies of various dynamical systems.…”
Section: Introductionmentioning
confidence: 99%
“…However, the decay ratio of the rotational time for 53 nm <p<2,650 nm was larger compared to both the p=53 nm and p≥2,650 nm cases. Munk et al 34 also predicted a similar behavior using their perturbation expansion method when L was comparable to p. Thus a critical p (p~2,650 nm) existed, and above this value, the polymer behaved like a rod, irrespective of the flow strength. If p was less than this critical p value, the polymer characteristics changes from rod-like to flexible with increasing flow strength.…”
Section: Resultsmentioning
confidence: 64%
“…The Rouse modes are easier to handle than, e.g., the eigenfunctions of the biharmonic operator, which are the modes used by Munk et al [20] for the IWLC [14]. The transformation (55) from positions to Rouse modes is an orthogonal transformation such that the Langevin equation in terms of Rouse modes reads…”
Section: Chains With Stiff Bondsmentioning
confidence: 99%
“…Note that detailed balance even holds if we were to include the O( τ ) term, which is omitted in Eq. (20). Detailed balance guarantees that the motion produces correct equilibrium averages.…”
Section: Equivalent Formulationmentioning
confidence: 99%