Neural-Network-Biased Genetic Algorithms for Materials Design: Evolutionary Algorithms That Learn

被引:89
作者
Patra, Tarak K. [1 ]
Meenakshisundaram, Venkatesh [1 ]
Hung, Jui-Hsiang [1 ]
Simmons, David S. [1 ]
机构
[1] Univ Akron, Dept Polymer Engn, 250 South Forge St, Akron, OH 44325 USA
关键词
materials design; machine learning; optimization; neural network; genetic algorithm; Ising model; compatibilizer; polymers; soft matter; molecular dynamics simulation; GLASS-TRANSITION TEMPERATURE; PACKING DENSITY; POLYMER BLENDS; MOLECULAR-DYNAMICS; PREDICTION; OPTIMIZATION; COPOLYMERS; COMBINATORIAL; COMPATIBILIZERS; PERMEABILITY;
D O I
10.1021/acscombsci.6b00136
中图分类号
O69 [应用化学];
学科分类号
081704 ;
摘要
Machine learning has the potential to dramatically accelerate high-throughput approaches to materials design, as demonstrated by successes in biomolecular design and hard materials design. However, in the search for new soft materials exhibiting properties and performance beyond those previously achieved, machine learning approaches are frequently limited by two shortcomings. First, because they are intrinsically interpolative, they are better suited to the optimization of properties within the known range of accessible behavior than to the discovery of new materials with extremal behavior. Second, they require large pre-existing data sets, which are frequently unavailable and prohibitively expensive to produce. Here we describe a new strategy, the neural network-biased genetic algorithm (NBGA), for combining genetic algorithms, machine learning, and high-throughput computation or experiment to discover materials with extremal properties in the absence of pre-existing data. Within this strategy, predictions from a progressively constructed artificial neural network are employed to bias the evolution of a genetic algorithm, with fitness evaluations performed via direct simulation or experiment. In effect, this strategy gives the evolutionary algorithm the ability to "learn" and draw inferences from its experience to accelerate the evolutionary process. We test this algorithm against several standard optimization problems and polymer design problems and demonstrate that it matches and typically exceeds the efficiency and reproducibility of standard approaches including a direct-evaluation genetic algorithm and a neural-network evaluated genetic algorithm. The success of this algorithm in a range of test problems indicates that the NBGA provides a robust strategy for employing informatics-accelerated high-throughput methods to accelerate materials design in the absence of preexisting data.
引用
收藏
页码:96 / 107
页数:12
相关论文
共 89 条
[21]  
Curtarolo S, 2013, NAT MATER, V12, P191, DOI [10.1038/NMAT3568, 10.1038/nmat3568]
[22]   MOLECULAR-GEOMETRY OPTIMIZATION WITH A GENETIC ALGORITHM [J].
DEAVEN, DM ;
HO, KM .
PHYSICAL REVIEW LETTERS, 1995, 75 (02) :288-291
[23]   Synthesis of Reactive Comb Polymers and Their Applications as a Highly Efficient Compatibilizer in Immiscible Polymer Blends [J].
Dong, Wenyong ;
Wang, Hengti ;
He, Meifeng ;
Ren, Fanglu ;
Wu, Tao ;
Zheng, Qianru ;
Li, Yongjin .
INDUSTRIAL & ENGINEERING CHEMISTRY RESEARCH, 2015, 54 (07) :2081-2089
[24]   Toughening Elastomers with Sacrificial Bonds and Watching Them Break [J].
Ducrot, Etienne ;
Chen, Yulan ;
Bulters, Markus ;
Sijbesma, Rint P. ;
Creton, Costantino .
SCIENCE, 2014, 344 (6180) :186-189
[25]   Multiblock copolymers in the compatibilization of polystyrene and poly(methyl methacrylate) blends: Role of polymer architecture [J].
Eastwood, EA ;
Dadmun, MD .
MACROMOLECULES, 2002, 35 (13) :5069-5077
[26]   The one-dimensional Ising model: Mutation versus recombination [J].
Fischer, S ;
Wegener, I .
THEORETICAL COMPUTER SCIENCE, 2005, 344 (2-3) :208-225
[27]   Genetic algorithms predict formation of exotic ordered configurations for two-component dipolar monolayers [J].
Fornleitner, Julia ;
Lo Verso, Federica ;
Kahl, Gerhard ;
Likos, Christos N. .
SOFT MATTER, 2008, 4 (03) :480-484
[28]   Surface-Bound Gradients for Studies of Soft Materials Behavior [J].
Genzer, Jan .
ANNUAL REVIEW OF MATERIALS RESEARCH, VOL 42, 2012, 42 :435-468
[29]  
Goldberg D. E., 1991, FDN GENETIC ALGORITH, V1
[30]  
Goldberg DE., 1989, GENETIC ALGORITHMS S, V1