Gaming self-consistent field theory: Generative block polymer phase discovery

被引:6
|
作者
Chen, Pengyu [1 ]
Dorfman, Kevin D. [1 ]
机构
[1] Univ Minnesota Twin Cities, Dept Chem Engn & Mat Sci, Minneapolis, MN 55455 USA
关键词
block copolymers; network phases; generative adversarial networks; self-consistent field theory; ORDERED PHASES; COPOLYMERS; STABILITY;
D O I
10.1073/pnas.2308698120
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
Block polymers are an attractive platform for uncovering the factors that give rise to selfassembly in soft matter owing to their relatively simple thermodynamic description, as captured in self-consistent field theory (SCFT). SCFT historically has found great success explaining experimental data, allowing one to construct phase diagrams from a set of candidate phases, and there is now strong interest in deploying SCFT as a screening tool to guide experimental design. However, using SCFT for phase discovery leads to a conundrum: How does one discover a new morphology if the set of candidate phases needs to be specified in advance? This long-standing challenge was surmounted by training a deep convolutional generative adversarial network (GAN) with trajectories from converged SCFT solutions, and then deploying the GAN to generate input fields for subsequent SCFT calculations. The power of this approach is demonstrated for network phase formation in neat diblock copolymer melts via SCFT. A training set of only five networks produced 349 candidate phases spanning known and previously unexplored morphologies, including a chiral network. This computational pipeline, constructed here entirely from open-source codes, should find widespread application in block polymer phase discovery and other forms of soft matter.
引用
收藏
页数:8
相关论文
共 50 条
  • [41] Machine learning and polymer self-consistent field theory in two spatial dimensions
    Xuan, Yao
    Delaney, Kris T.
    Ceniceros, Hector D.
    Fredrickson, Glenn H.
    JOURNAL OF CHEMICAL PHYSICS, 2023, 158 (14):
  • [42] Compression of Polymer Brushes: Quantitative Comparison of Self-Consistent Field Theory with Experiment
    Kim, Jaeup U.
    Matsen, Mark W.
    MACROMOLECULES, 2009, 42 (09) : 3430 - 3432
  • [43] Numerical self-consistent field theory of multicomponent polymer blends in the Gibbs ensemble
    Mester, Zoltan
    Lynd, Nathaniel A.
    Fredrickson, Glenn H.
    SOFT MATTER, 2013, 9 (47) : 11288 - 11294
  • [44] Self-consistent field theory for obligatory coassembly
    Voets, I. K.
    Leermakers, F. A. M.
    PHYSICAL REVIEW E, 2008, 78 (06):
  • [45] SELF-CONSISTENT FIELD THEORY OF NUCLEAR SHAPES
    BARANGER, M
    PHYSICAL REVIEW, 1961, 122 (03): : 992 - &
  • [46] SELF-CONSISTENT FIELD-THEORY OF CRYSTALS
    MATSUMOTO, H
    TAKAHASHI, Y
    UMEZAWA, H
    PHYSICS LETTERS A, 1977, 62 (04) : 255 - 257
  • [47] Self-consistent field theory for the nucleation of micelles
    Besseling, NAM
    Stuart, MAC
    JOURNAL OF CHEMICAL PHYSICS, 1999, 110 (11): : 5432 - 5436
  • [48] APPLICABILITY OF ROOTHAANS SELF-CONSISTENT FIELD THEORY
    HUZINAGA, S
    PHYSICAL REVIEW, 1960, 120 (03): : 866 - 871
  • [49] Stochastic Multiconfigurational Self-Consistent Field Theory
    Thomas, Robert E.
    Sun, Qiming
    Alavi, Ali
    Booth, George H.
    JOURNAL OF CHEMICAL THEORY AND COMPUTATION, 2015, 11 (11) : 5316 - 5325
  • [50] SELF-CONSISTENT FIELD THEORY FOR ELECTRONS IN SOLIDS
    HUZINAGA, S
    PROGRESS OF THEORETICAL PHYSICS, 1962, 27 (04): : 693 - 706