Phase behavior of gradient copolymer solutions: a Monte Carlo simulation study

被引:26
作者
Pandav, Gunja [1 ]
Pryamitsyn, Victor [1 ]
Gallow, Keith C. [2 ]
Loo, Yueh-Lin [2 ]
Genzer, Jan [3 ]
Ganesan, Venkat [1 ]
机构
[1] Univ Texas Austin, Dept Chem Engn, Austin, TX 78712 USA
[2] Princeton Univ, Dept Chem & Biol Engn, Princeton, NJ USA
[3] N Carolina State Univ, Dept Chem & Biomol Engn, Raleigh, NC 27695 USA
基金
美国国家科学基金会;
关键词
BLOCK-COPOLYMER; DIBLOCK COPOLYMER; POLYMER BLENDS; HOMOPOLYMER; SEQUENCE; CHAIN; THERMODYNAMICS; POLYSTYRENE; SEGREGATION; STATISTICS;
D O I
10.1039/c2sm25577d
中图分类号
O64 [物理化学(理论化学)、化学物理学];
学科分类号
070304 ; 081704 ;
摘要
We use computer simulations to study the phase separation behavior of amphiphilic linear gradient copolymer solution under poor solvent conditions. Using the bond fluctuation model and parallel tempering algorithm, we explore the influence of the gradient strength (the largest difference in the instantaneous composition along the copolymer) upon the phase separation characteristics. Under poor solvent conditions, the chains collapse to form micelle-like aggregates. We find that the critical temperature for this transition exhibits a linear dependence on the gradient strength of the copolymers. A systematic quantification of the cluster characteristics formed during the phase separation also reveals a strong dependence of aggregation numbers and the bridging statistics upon the gradient strength of the copolymers. Analysis of our results reveals that the critical parameter determining the thermodynamic behavior of gradient copolymers is in fact the average length of the hydrophobic sequences in the gradient copolymers. We demonstrate that the latter provides a useful measure to quantitatively predict the critical transition temperature of the gradient copolymer solution. We also present a few results from the framework of an annealed representation of the sequences of the gradient copolymer to demonstrate the limitations arising from such a model representation.
引用
收藏
页码:6471 / 6482
页数:12
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