2006
DOI: 10.1103/physrevlett.97.138101
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Shear-Flow-Induced Unfolding of Polymeric Globules

Abstract: The behavior of a single collapsed polymer under shear flow is examined using hydrodynamic simulations and scaling arguments. Below a threshold shear rate gamma[.]{*}, the chain remains collapsed and only deforms slightly, while above gamma[.]{*} the globule exhibits unfolding/refolding cycles. Hydrodynamics are crucial: In the free draining case, gamma[.]{*} scales with the globule radius R as gamma[.]{*} approximately R{-1}, while in the presence of hydrodynamic interactions gamma[.]{*} approximately R. Expe… Show more

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Cited by 152 publications
(246 citation statements)
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“…Linear fits to the data in Fig. 2(b) yield the collapse points of~c % 0:6 AE 0:1 (N ¼ 50) and~c % 0:5 AE 0:1 (N ¼ 100), in good agreement with previous studies [19].…”
supporting
confidence: 78%
“…Linear fits to the data in Fig. 2(b) yield the collapse points of~c % 0:6 AE 0:1 (N ¼ 50) and~c % 0:5 AE 0:1 (N ¼ 100), in good agreement with previous studies [19].…”
supporting
confidence: 78%
“…Hence, for collapsed vWF polymers we will use such value. For comparison purposes, we also study Y polymers, which correspond to u ¼ 0.41 k B T 19,20 . The monomers interact with the colloids at discrete binding sites on the colloid surfaces that mimic the actual GPIb-a receptor on the surface of platelets that specifically binds to the A1 domain of vWF [10][11][12] .…”
Section: Resultsmentioning
confidence: 99%
“…To control the solvent property of the polymers, we add a Lennard-Jones potential between each monomers with strength u. It has been shown that u ¼ 0.41 and 2.08 k B T are suitable choices for simulating polymers in the Y and bad solvent 19,20 . The monomers interact with the binding sites on the colloid surfaces (where each colloid has N b ¼ 64 binding sites on the surface) through the Bell model 21 .…”
Section: Methodsmentioning
confidence: 99%
“…A Lennard-Jones potential is considered for each monomer with strength u to control the solvent properties of the polymers. It has been demonstrated that u = 0.41 and u = 2.08k B T are suitable choices for simulating polymers in the and bad solvent [73,78].…”
Section: A Simulation Of Clusters By Brownian Dynamicsmentioning
confidence: 99%