1992
DOI: 10.1063/1.463554
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Structure and dynamics of polymer brushes near the Θ point: A Monte Carlo simulation

Abstract: Grafted polymer layers under variable solvent conditions are studied by Monte Carlo simulations using the bond fluctuation model. Structural information such as monomer density profiles, brush thickness, mean-square displacement of monomers, and positions of the monomers along the chain are obtained for temperatures above, at, and below the Θ point. In particular, the scaling of the brush thickness is formulated and verified by the simulation data. At the Θ point, more extensive simulations are performed to in… Show more

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Cited by 268 publications
(256 citation statements)
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“…To simulate density profiles of different ion species near an LPS Re monolayer, we employed a "minimal model" (9) and performed MC simulations using the Metropolis algorithm (34,35). The aqueous region of the simulation volume ranged from z ¼ 0 to z ¼ 200 Å.…”
Section: Methodsmentioning
confidence: 99%
“…To simulate density profiles of different ion species near an LPS Re monolayer, we employed a "minimal model" (9) and performed MC simulations using the Metropolis algorithm (34,35). The aqueous region of the simulation volume ranged from z ¼ 0 to z ¼ 200 Å.…”
Section: Methodsmentioning
confidence: 99%
“…The simulation volume must be large enough to accommodate up to~300 phospholipid molecules per side of a bilayer membrane, up to~10 3 divalent cations and twice as many monovalent ions; it must sample configurational changes that could occur on time-scales of ≥10 À4 s. Accordingly, we did not use atomic scale molecular dynamics, but instead adapted and expanded a coarse-grained 'minimal model' [36]. As before, we used Monte Carlo (MC) simulation methods [42][43][44] with periodic boundary conditions along the x-axis and y-axis, defined as the local plane of the membrane, with the z-axis perpendicular to the membrane plane.…”
Section: Mathematical Models and Computer Simulation Theory And Mathementioning
confidence: 99%
“…Self-consistent field theoretical approaches have been excluded from this review, because the underlying principles were established and developed more than two decades ago [49][50][51][52]. Still, a number of important applications were newly added in the recent past, including block copolymers and nanocomposites [53]; screening effects in polyelectrolyte brushes [54]; mixed polymer brushes [55]; harvesting cells cultured on thermoresponsive polymer brushes [56,57]; morphology control of hairy nanopores [58]; and the effect of charge, hydrophobicity and sequence of nucleoporins on the translocation of model particles through the nuclear pore complex [59]; to mention a few.…”
Section: Introductionmentioning
confidence: 99%