Linkage Identification by Non-monotonicity Detection for Overlapping Functions

被引:52
|
作者
Munetomo, Masaharu [1 ]
Goldberg, David E. [2 ]
机构
[1] Hokkaido Univ, Grad Sch Engn, Kita Ku, Sapporo, Hokkaido 0608628, Japan
[2] Univ Illinois, Illinois Genet Algorithms Lab, Urbana, IL 61801 USA
关键词
Linkage identification; monotonicity detection; population sizing; overlapping functions;
D O I
10.1162/evco.1999.7.4.377
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
This paper presents the linkage identification by non-monotonicity detection (LIMD) procedure and its extension for overlapping functions by introducing the tightness detection (TD) procedure. The LIMD identifies linkage groups directly by performing order-2 simultaneous perturbations on a pair of loci to detect monotonicity/non-monotonicity of fitness changes. The LIMD can identify linkage groups with at most order of k when it is applied to O(2(k)) strings. The TD procedure calculates tightness of linkage between a pair of loci based on the linkage groups obtained by the LIMD. By removing loci with weak tightness from linkage groups, correct linkage groups are obtained for overlapping functions, which were considered difficult for linkage identification procedures.
引用
收藏
页码:377 / 398
页数:22
相关论文
共 50 条
  • [1] Identifying linkage groups by nonlinearity/non-monotonicity detection
    Munetomo, M
    Goldberg, DE
    [J]. GECCO-99: PROCEEDINGS OF THE GENETIC AND EVOLUTIONARY COMPUTATION CONFERENCE, 1999, : 433 - 440
  • [2] On non-monotonicity of linear viscoelastic functions
    Chen, Dao-Long
    Yang, Ping-Feng
    Lai, Yi-Shao
    Wong, Ee-Hua
    Chen, Tei-Chen
    [J]. MATHEMATICS AND MECHANICS OF SOLIDS, 2015, 20 (05) : 600 - 613
  • [3] On non-monotonicity height of piecewise monotone functions
    Yingying Zeng
    Lin Li
    [J]. Aequationes mathematicae, 2021, 95 : 401 - 414
  • [4] On non-monotonicity height of piecewise monotone functions
    Zeng, Yingying
    Li, Lin
    [J]. AEQUATIONES MATHEMATICAE, 2021, 95 (03) : 401 - 414
  • [5] Diagrams and non-monotonicity in puzzles
    Nagy, B
    Allwein, G
    [J]. DIAGRAMMATIC REPRESENTATION AND INFERENCE, 2004, 2980 : 82 - 96
  • [6] Non-monotonicity in NPI licensing
    Luka Crnič
    [J]. Natural Language Semantics, 2014, 22 : 169 - 217
  • [7] Non-monotonicity in NPI licensing
    Crnic, Luka
    [J]. NATURAL LANGUAGE SEMANTICS, 2014, 22 (02) : 169 - 217
  • [8] DEFEASIBILITY AND NON-MONOTONICITY IN DIALOGUES
    Bares Gomez, Cristina
    Fontaine, Matthieu
    [J]. JOURNAL OF APPLIED LOGICS-IFCOLOG JOURNAL OF LOGICS AND THEIR APPLICATIONS, 2021, 8 (02): : 329 - 351
  • [9] Identification of efficient equilibria in multiproduct trading with indivisibilities and non-monotonicity
    Arribas, I.
    Urbano, A.
    [J]. JOURNAL OF MATHEMATICAL ECONOMICS, 2018, 79 : 83 - 94
  • [10] Defeasibility and non-monotonicity in dialogues
    Gómez, Cristina Barés
    Fontaine, Matthieu
    [J]. Journal of Applied Logics, 2021, 8 (02): : 329 - 352