2007
DOI: 10.1063/1.2795725
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Proteins in a shear flow

Abstract: The conformational dynamics of a single protein molecule in a shear flow is investigated using Brownian dynamics simulations. A structure-based coarse grained model of a protein is used. We consider two proteins, ubiquitin and integrin, and find that at moderate shear rates they unfold through a sequence of metastable states-a pattern which is distinct from a smooth unraveling found in homopolymers. Full unfolding occurs only at very large shear rates. Furthermore, the hydrodynamic interactions between the ami… Show more

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Cited by 54 publications
(83 citation statements)
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“…91,92 They noted that the hydrodynamic drag on a grafted protein chain in extensional flow increases along the chain length as the polymer unfolds. Therefore, the initiation of unfolding triggers a positive feedback mechanism which leads to the rapid unraveling of the entire chain to the exclusion of intermediate states.…”
Section: Molecular Models and Theoretical Aspectsmentioning
confidence: 99%
“…91,92 They noted that the hydrodynamic drag on a grafted protein chain in extensional flow increases along the chain length as the polymer unfolds. Therefore, the initiation of unfolding triggers a positive feedback mechanism which leads to the rapid unraveling of the entire chain to the exclusion of intermediate states.…”
Section: Molecular Models and Theoretical Aspectsmentioning
confidence: 99%
“…These data accord with experimental and theoretical investigations using proteins, DNA, organic polymers, and coarse-grained models which suggest that flow applies a stretching force to molecules along the flow field that is proportional to the strain rate. As the hydrodynamic drag of the protein increases as it unfolds, the already destabilized protein has a greater susceptibility to unfold further and interact with other proteins (40)(41)(42)(43)(44), which increases its size.…”
Section: Design and Computational Characterization Of Extensional Flowmentioning
confidence: 99%
“…The structure of this ansatz, which effectively factorizes D into individual two-body contributions, is taken from equation (14). The scaling factor C i takes care that for each individual coordinate its unperturbed diffusion coefficient D ii is regained 9 , while β ij allows for different weights when √ D is used instead of D in equation (15).…”
Section: The Truncated Expansion Ansatzmentioning
confidence: 99%
“…As the already approximated direct interactions are most important for the dynamics of most biologically interesting association and dissociation processes, the time consuming HI is often neglected 11 . For applications to polymers or the dynamics of DNA, however, it may be important to explicitly include HI in order to reproduce the correct dynamic behavior 12,13,14 .…”
Section: Introductionmentioning
confidence: 99%