2011
DOI: 10.1016/j.jmps.2011.07.003
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Phase boundaries as agents of structural change in macromolecules

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Cited by 17 publications
(13 citation statements)
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“…To examine the role of viscous friction during fast unfolding of coiled-coils, we model the protein as a one-dimensional phasetransforming continuum rod. This framework has been previously used to rationalize materials exhibiting phase transitions including rod-like macromolecules such as DNA 61,62 or beam-like nanoscale materials such as multi-walled carbon nanotubes 63 . It has also been applied to the α-helix to β -sheet transition in muscle protein titin 64 or in the whelk egg capsule biopolymer 65,66 .…”
Section: A Continuum Model Of Phasetransforming Rodsmentioning
confidence: 99%
“…To examine the role of viscous friction during fast unfolding of coiled-coils, we model the protein as a one-dimensional phasetransforming continuum rod. This framework has been previously used to rationalize materials exhibiting phase transitions including rod-like macromolecules such as DNA 61,62 or beam-like nanoscale materials such as multi-walled carbon nanotubes 63 . It has also been applied to the α-helix to β -sheet transition in muscle protein titin 64 or in the whelk egg capsule biopolymer 65,66 .…”
Section: A Continuum Model Of Phasetransforming Rodsmentioning
confidence: 99%
“…The described competition between the entropic energy of the unfolded fraction and the b-sheet unfolding energy has been analysed in [35,36] via Monte Carlo simulations combining a worm-like chain (WLC) with a two-state bell-type model for the unfolding. Finally, we recall the fully phenomenological continuum approaches recently proposed in [37,38] where the authors show the possibility of describing the protein unfolding as an energy minimization of a continuum system with a non-convex internal energy. In particular in [37], based on the general approach of [24,39] for the description of the mechanical behaviour of bistable discrete chains, the authors obtain an interesting characterization of an optimality condition of the number of b-sheet domains with respect to the toughness of the macromolecule.…”
Section: Introductionmentioning
confidence: 99%
“…where ρ(x, t) is the mass per unit length and and T (x, t) is the tension in the rod [22,24,23]. If we localize this equation to a discontinuity s(t) (with x 1 ≤ s(t) ≤ x 2 ) then we get the linear momentum jump condition…”
Section: Balance Lawsmentioning
confidence: 99%
“…All these examples involve filaments whose lengths are microns or smaller and they are usually surrounded by a viscous fluid, so that inertia forces are 2 negligible. We have studied the propagation of phase boundaries in such rods earlier [24,37]. Recently, however, macroscopic yarns (called 'artificial muscles') have been fabricated to perform actuation in which inertia forces cannot be neglected [17].…”
mentioning
confidence: 99%