2016
DOI: 10.1103/physreve.93.062608
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Probing a self-assembledfdvirus membrane with a microtubule

Abstract: The self-assembly of highly anisotropic colloidal particles leads to a rich variety of morphologies, whose properties are just beginning to be understood. This article uses computer simulations to probe a particle-scale perturbation of a commonly studied colloidal assembly, a monolayer membrane composed of rodlike fd viruses in the presence of a polymer depletant. Motivated by experiments currently in progress, we simulate the interaction between a microtubule and a monolayer membrane as the microtubule "pokes… Show more

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Cited by 7 publications
(5 citation statements)
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“…As shown in previous work [39,40] based on phenomenological models, the difference in chirality between two coexisting phases, which favors different twist rates of viruses relative to membrane normals, is the primary driver of raft formation in viral membranes. When two achiral phases coexist, the interface separating them has a positive line tension (or surface tension in three dimensions) that favors the smallest possible interfacial length (or area).…”
Section: Introductionmentioning
confidence: 62%
See 1 more Smart Citation
“…As shown in previous work [39,40] based on phenomenological models, the difference in chirality between two coexisting phases, which favors different twist rates of viruses relative to membrane normals, is the primary driver of raft formation in viral membranes. When two achiral phases coexist, the interface separating them has a positive line tension (or surface tension in three dimensions) that favors the smallest possible interfacial length (or area).…”
Section: Introductionmentioning
confidence: 62%
“…These aforementioned theories are based on phenomenological Landau expansions in the concentration difference between the two chiral components (we show how our model can provide values for Landau coefficients in Supporting Information). Complementarily, Xie and colleages investigate raft-raft repulsion by directly minimizing the free energy of both raft and background [39]. They highlight the role of background chiral twist and use values for Frank constants (5 pN) and twist wavenumbers (∼3 µm −1 ) that are within an order of magnitude of those we use (Table I).…”
Section: Discussionmentioning
confidence: 99%
“…Since all the elastic moduli have the same dimension we will express them in units of K. Henceforth we use K ≡ 1 and K 24 /K ≡ K 24 . In the literature of colloidal membranes, Frank constant K has been estimated to be in the range 125 − 400k B T 20,21 , and using λ p ∼ 0.5µm, the strength of depletion interaction is C ∼ 500 − 1600 k B T /µm 2 . To compare them we note that the Frank energy density is of order (∇ m) 2 ∼ (local curvature) 2 ∼ 1/µm 2 .…”
Section: Frank Free Energy On Curved Surfacementioning
confidence: 99%
“…Clearly there have been claims that f 2 (1270) and f 2 (1525) are the qq states as PDG suggests [80][81][82]. On the other hand, there have been assertions that they can be viewed as molecular states [83][84][85][86]. So we need more time to understand the physical contents of the 2 ++ states clearly.…”
Section: B 2 ++ Channelmentioning
confidence: 99%