A subset-selection-based derivative-free optimization algorithm for dynamic operation optimization in a steel-making process

被引:0
|
作者
Liu, Yongxia [1 ]
Xu, Te [1 ]
Tang, Lixin [2 ]
Wu, Jian [3 ]
Liu, Chang [4 ]
机构
[1] Northeastern Univ, Key Lab Data Analyt & Optimizat Smart Ind, Minist Educ, Shenyang, Peoples R China
[2] Northeastern Univ, Natl Frontiers Sci Ctr Ind Intelligence & Syst Op, Shenyang, Peoples R China
[3] Northeastern Univ, Liaoning Engn Lab Data Analyt & Optimizat Smart I, Shenyang, Peoples R China
[4] Liaoning Key Lab Mfg Syst & Logist Optimizat, Shenyang, Peoples R China
基金
中国国家自然科学基金;
关键词
Dynamic operation optimization; black box; surrogate model; derivative-free optimization; subset selection; UNCONSTRAINED OPTIMIZATION; MINIMIZATION; NEWUOA;
D O I
10.1080/0305215X.2022.2129626
中图分类号
T [工业技术];
学科分类号
08 ;
摘要
Steel-making production is a dynamic process that has the characteristics of high temperature and heat, and a complex reaction mechanism that causes the mechanism model possibly to be unavailable and the system to be a black box. In this article, a dynamic operation optimization (DOO) problem is refined from the basic oxygen furnace (BOF) steel-making process, and the system model is formulated by a data analytics method. This prevents to solve the optimization problem with derivative-based optimization methods. To circumvent these difficulties, a surrogate-model-based derivative-free optimization algorithm is proposed for solving the DOO problem. In order to establish the surrogate model with the least number of function evaluations, a subset selection strategy is designed to find a sparse structure for the optimization problem, based on which a set of simple bases is determined to establish the surrogate model. Moreover, this also reduces the scale of the parameter optimization problem. Numerical experiments on actual production data verify the applicability and effectiveness of the proposed method.
引用
收藏
页码:1813 / 1831
页数:19
相关论文
共 50 条
  • [1] DYNAMIC OPTIMIZATION OF A STEEL-MAKING PROCESS IN ELECTRIC ARC FURNACE
    GOSIEWSKI, A
    WIERZBICKI, A
    AUTOMATICA, 1970, 6 (06) : 767 - +
  • [2] A derivative-free algorithm for unconstrained optimization
    Peng Y.
    Liu Z.
    Applied Mathematics-A Journal of Chinese Universities, 2005, 20 (4) : 491 - 498
  • [3] A derivative-free optimization algorithm based on conditional moments
    Wang, Xiaogang
    Liang, Dong
    Feng, Xingdong
    Ye, Lu
    JOURNAL OF MATHEMATICAL ANALYSIS AND APPLICATIONS, 2007, 331 (02) : 1337 - 1360
  • [4] A Derivative-Free Algorithm for Bound Constrained Optimization
    Stefano Lucidi
    Marco Sciandrone
    Computational Optimization and Applications, 2002, 21 : 119 - 142
  • [5] A derivative-free algorithm for spherically constrained optimization
    Xi, Min
    Sun, Wenyu
    Chen, Yannan
    Sun, Hailin
    JOURNAL OF GLOBAL OPTIMIZATION, 2020, 76 (04) : 841 - 861
  • [6] A derivative-free algorithm for bound constrained optimization
    Lucidi, S
    Sciandrone, M
    COMPUTATIONAL OPTIMIZATION AND APPLICATIONS, 2002, 21 (02) : 119 - 142
  • [7] A Derivative-Free Geometric Algorithm for Optimization on a Sphere
    Chen, Yannan
    Xi, Min
    Zhang, Hongchao
    CSIAM TRANSACTIONS ON APPLIED MATHEMATICS, 2020, 1 (04): : 766 - 801
  • [8] A derivative-free algorithm for spherically constrained optimization
    Min Xi
    Wenyu Sun
    Yannan Chen
    Hailin Sun
    Journal of Global Optimization, 2020, 76 : 841 - 861
  • [9] A derivative-free comirror algorithm for convex optimization
    Bauschke, Heinz H.
    Hare, Warren L.
    Moursi, Walaa M.
    OPTIMIZATION METHODS & SOFTWARE, 2015, 30 (04): : 706 - 726
  • [10] Derivative-Free Optimization for Population Dynamic Models
    Schaarschmidt, Ute
    Steihaug, Trond
    Subbey, Sam
    MODELLING, COMPUTATION AND OPTIMIZATION IN INFORMATION SYSTEMS AND MANAGEMENT SCIENCES - MCO 2015, PT 1, 2015, 359 : 391 - 402