2010
DOI: 10.1039/c001988g
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Systematic design of unimolecular star copolymer micelles using molecular dynamics simulations

Abstract: Star copolymers (SCPs) have recently attracted considerable attention due to their unique applicability in a wide range of biomedical fields. With the intention of rationally designing a stable unimolecular SCP, atomistic molecular dynamics simulations of thirteen SCPs are conducted. The SCPs each have six identical arms of methoxypoly(ethylene glycol)-b-polycaprolactone (MePEG x -b-PCL y ) and systematically vary in terms of total molecular weight and ratio of hydrophobic to hydrophilic block length. For all … Show more

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Cited by 33 publications
(31 citation statements)
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“…The iSAFT DFT predicts a depletion of surfactant tail at the center of micelle, which is also observed in molecular simulations. 48,49 The average density of hydrophobic segments (T4) in this inner core is approximately equal to the reduced bulk density (ρσ 3 = 0.6815) of an alkane built of four tail segments at the same temperature. The hydrophilic head segments are exposed to water molecules and fully hydrated.…”
Section: Determination Of the Cmcmentioning
confidence: 99%
“…The iSAFT DFT predicts a depletion of surfactant tail at the center of micelle, which is also observed in molecular simulations. 48,49 The average density of hydrophobic segments (T4) in this inner core is approximately equal to the reduced bulk density (ρσ 3 = 0.6815) of an alkane built of four tail segments at the same temperature. The hydrophilic head segments are exposed to water molecules and fully hydrated.…”
Section: Determination Of the Cmcmentioning
confidence: 99%
“…In this contribution, we aim to corroborate the assumption of architectural influence on the complexing behavior by the use of molecular modeling and Monte Carlo (MC) simulations. Hitherto, simulations of star polymers include mainly homopolymers and block copolymers grafted to a center. Furthermore, the aggregation behavior was studied for miktoarm, A n B n , or ABC star polymers.…”
Section: Introductionmentioning
confidence: 99%
“…To quantify the extent of asphericity of the ELPs, an asphericity index, A, was computed according to the approach described elsewhere. [ 56 ] normalA=13()x2y2+y2z2+z2x2/x2+y2+z22 where x , y , and z are the principal orthogonal moments of the gyration tensor. The asphericity index of a perfect sphere is 0 and increases up to 1 with increasing asphericity.…”
Section: Methodsmentioning
confidence: 99%