A decomposition method for symbolic regression problems

被引:12
|
作者
Astarabadi, Samaneh Sadat Mousavi [1 ]
Ebadzadeh, Mohammad Mehdi [1 ]
机构
[1] Amirkabir Univ Technol, Dept Comp Engn & Informat Technol, Tehran, Iran
关键词
Genetic Programming; Symbolic regression; Performance estimation; Decomposition; Optimization;
D O I
10.1016/j.asoc.2017.10.041
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
The purpose of this paper is to improve the efficiency of Genetic Programming (GP) by decomposing a regression problem into several subproblems. An optimization problem is defined to find subproblems of the original problem for which the performance of GP is better than for the original problem. In order to evaluate the proposed decomposition method, the subproblems of several benchmark problems are found by solving the optimization problem. Then, a 2-layer GP system is used to find subproblems' solutions in the first layer and the solution of the original problem in the second layer. The results of this 2-layer GP system show that the proposed decomposition method does not generate trivial subproblems. It generates subproblems that improve the efficiency of GP against when subproblems are not used. (C) 2017 Elsevier B.V. All rights reserved.
引用
收藏
页码:514 / 523
页数:10
相关论文
共 50 条
  • [31] Gene expression programming with dual strategies and neighborhood search for symbolic regression problems
    Peng, Hu
    Li, Lin
    Mei, Changrong
    Deng, Changshou
    Yue, Xuezhi
    Wu, Zhijian
    APPLIED SOFT COMPUTING, 2023, 145
  • [32] SYMBOLIC REGRESSION WITH SAMPLING
    Kommenda, Michael
    Kronberger, Gabriel K.
    Affenzeller, Michael
    Winkler, Stephan M.
    Feilmayr, Christoph
    Wagner, Stefan
    22ND EUROPEAN MODELING AND SIMULATION SYMPOSIUM (EMSS 2010), 2010, : 13 - 18
  • [33] Practical model of genetic programming's performance on rational symbolic regression problems
    Graff, Mario
    Poli, Riccardo
    GENETIC PROGRAMMING, PROCEEDINGS, 2008, 4971 : 122 - +
  • [34] A DOMAIN DECOMPOSITION METHOD FOR PARABOLIC PROBLEMS
    MEURANT, GA
    APPLIED NUMERICAL MATHEMATICS, 1991, 8 (4-5) : 427 - 441
  • [35] AN ITERATIVE METHOD OF THE DECOMPOSITION FOR EXTREMUM PROBLEMS
    TSURKOV, VI
    DOKLADY AKADEMII NAUK SSSR, 1980, 250 (02): : 304 - 307
  • [36] The decomposition method for initial value problems
    Lesnic, D.
    APPLIED MATHEMATICS AND COMPUTATION, 2006, 181 (01) : 206 - 213
  • [37] A DECOMPOSITION METHOD FOR PROBLEMS IN PRODUCTION SCHEDULING
    DRIDI, N
    PORTMANN, MC
    PROTH, JM
    LECTURE NOTES IN CONTROL AND INFORMATION SCIENCES, 1986, 83 : 247 - 254
  • [38] Symbolic Domain Decomposition
    Carette, Jacques
    Sexton, Alan P.
    Sorge, Volker
    Watt, Stephen M.
    INTELLIGENT COMPUTER MATHEMATICS, 2010, 6167 : 172 - +
  • [39] A novel method based on symbolic regression for interpretable semantic similarity measurement
    Martinez-Gil, Jorge
    Chaves-Gonzalez, Jose M.
    EXPERT SYSTEMS WITH APPLICATIONS, 2020, 160 (160)
  • [40] A flexible symbolic regression method for constructing interpretable clinical prediction models
    La Cava, William G. G.
    Lee, Paul C. C.
    Ajmal, Imran
    Ding, Xiruo
    Solanki, Priyanka
    Cohen, Jordana B. B.
    Moore, Jason H. H.
    Herman, Daniel S. S.
    NPJ DIGITAL MEDICINE, 2023, 6 (01)