Phase Behavior of Rod-Coil Diblock Copolymer and Homopolymer Blends from Self-Consistent Field Theory

被引:30
|
作者
Song, Wendi [1 ,2 ]
Tang, Ping [1 ,2 ]
Qiu, Feng [1 ,2 ]
Yang, Yuliang [1 ,2 ]
Shi, An-Chang [1 ,2 ,3 ]
机构
[1] Fudan Univ, Minist Educ, Key Lab Mol Engn Polymer, Shanghai 200433, Peoples R China
[2] Fudan Univ, Dept Macromol Sci, Shanghai 200433, Peoples R China
[3] McMaster Univ, Dept Phys & Astron, Hamilton, ON L8S 4M1, Canada
关键词
BLOCK-COPOLYMERS; COPOLYMER/HOMOPOLYMER BLENDS; SMECTIC PHASES; MODEL; CHAIN; MELTS;
D O I
10.1021/jp201972n
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
The phase behavior of binary blends of rod coil diblock copolymers and coil or rod homopolymers is studied by the self-consistent field theory (SCFT). The rod blocks are modeled as wormlike chains and the corresponding SCFT equations are solved using a hybrid method, in which the orientation-dependent functions are discretized on a unit sphere, while the positional space-dependent functions are treated using a spectral method. Phase diagrams of the blends are constructed as a function of the homopolymer volume fraction and phase segregation strength. It is discovered that the phase behavior of the system depends on the flexibility of the homopolymers. The addition of coil-homopolymers stabilizes the smectic phases. Low-molecular weight coil-homopolymers tend to mix with the coil-blocks, whereas high-molecular weight coil-homopolymers are mostly localized at the center of the coil-domains. On the other hand, the addition of rod-homopolymers strongly affects the orientation ordering of the system, leading to transitions between monolayer smectic-C, monolayer smectic-A and bilayer smectic-A phases.
引用
收藏
页码:8390 / 8400
页数:11
相关论文
共 50 条
  • [21] Molecular theory of the tilting transition and computer simulations of the tilted lamellar phase of rod-coil diblock copolymers
    Osipov, M. A.
    Gorkunov, M., V
    Berezkin, A., V
    Antonov, A. A.
    Kudryavtsev, Y., V
    JOURNAL OF CHEMICAL PHYSICS, 2020, 152 (18)
  • [22] Self-consistent field theory for diblock copolymers grafted to a sphere
    Vorselaars, Bart
    Kim, Jaeup U.
    Chantawansri, Tanya L.
    Fredrickson, Glenn H.
    Matsen, Mark W.
    SOFT MATTER, 2011, 7 (11) : 5128 - 5137
  • [23] Tilt Modulus of Bilayer Membranes Self-Assembled from Rod-Coil Diblock Copolymers
    Cai, Yongqiang
    LANGMUIR, 2022, 38 (18) : 5820 - 5828
  • [24] Self-consistent field theory and coarse-grained molecular dynamics simulations of pentablock copolymer melt phase behavior
    Park, So Jung
    Myers, Tristan
    Liao, Vinson
    Jayaraman, Arthi
    MOLECULAR SYSTEMS DESIGN & ENGINEERING, 2024, 9 (12): : 1235 - 1253
  • [25] Phase diagrams of diblock copolymers in electric fields: a self-consistent field theory study
    Wu, Ji
    Wang, Xianghong
    Ji, Yongyun
    He, Linli
    Li, Shiben
    PHYSICAL CHEMISTRY CHEMICAL PHYSICS, 2016, 18 (15) : 10309 - 10319
  • [26] Self-consistent field theory and numerical scheme for calculating the phase diagram of wormlike diblock copolymers
    Jiang, Ying
    Chen, Jeff Z. Y.
    PHYSICAL REVIEW E, 2013, 88 (04)
  • [27] Exploring Microstructures and Interphase Properties of Surface- Grafted Diblock Copolymers in a Homopolymer Melt by Self-Consistent Field Theory Simulations
    Deng, Shuanghui
    Zhang, Liangshun
    Zhou, Xiaodong
    Fan, Chuanjie
    Lin, Qunfang
    Lin, Jiaping
    JOURNAL OF MACROMOLECULAR SCIENCE PART B-PHYSICS, 2015, 54 (03): : 348 - 364
  • [28] Striped patterns self-assembled from rod-coil diblock copolymers on spherical substrates
    Guan, Zhou
    Wang, Liquan
    Zhu, Xingyu
    Lin, Jiaping
    MATERIALS CHEMISTRY FRONTIERS, 2017, 1 (04) : 697 - 708
  • [29] A self-consistent field study of diblock copolymer/charged particle system morphologies for nanofiltration membranes
    Zhang, Bo
    Ye, Xianggui
    Edwards, Brian J.
    JOURNAL OF CHEMICAL PHYSICS, 2013, 139 (24)
  • [30] Side chain effect on the self-assembly of coil-comb copolymer by self-consistent field theory in two dimensions
    Wang, Rong
    Jiang, Zhibin
    Yang, Hong
    Xue, Gi
    POLYMER, 2013, 54 (26) : 7080 - 7087