Heap-Based Optimizer Algorithm with Chaotic Search for Nonlinear Programming Problem Global Solution

被引:2
作者
Rizk-Allah, Rizk M. [1 ]
Eldesoky, Islam M. [1 ,2 ]
Aboali, Ekram A. [2 ]
Nasr, Sarah M. [1 ]
机构
[1] Menoufia Univ, Fac Engn, Dept Basic Engn Sci, Shibin Al Kawm 32511, Egypt
[2] Higher Inst Engn & Technol, Dept Basic Engn Sci, El Bagour, Menoufia, Egypt
关键词
Nonlinear programming; Heap-based optimizer algorithm; Chaotic search; Global optimization;
D O I
10.1007/s44196-023-00327-1
中图分类号
TP18 [人工智能理论];
学科分类号
081104 ; 0812 ; 0835 ; 1405 ;
摘要
In this paper, a heap-based optimizer algorithm with chaotic search has been presented for the global solution of nonlinear programming problems. Heap-based optimizer (HBO) is a modern human social behavior-influenced algorithm that has been presented as an effective method to solve nonlinear programming problems. One of the difficulties that faces HBO is that it falls into locally optimal solutions and does not reach the global solution. To recompense the disadvantages of such modern algorithm, we integrate a heap-based optimizer with a chaotic search to reach the global optimization for nonlinear programming problems. The proposed algorithm displays the advantages of both modern techniques. The robustness of the proposed algorithm is inspected on a wide scale of different 42 problems including unimodal, multi-modal test problems, and CEC-C06 2019 benchmark problems. The comprehensive results have shown that the proposed algorithm effectively deals with nonlinear programming problems compared with 11 highly cited algorithms in addressing the tasks of optimization. As well as the rapid performance of the proposed algorithm in treating nonlinear programming problems has been proved as the proposed algorithm has taken less time to find the global solution.
引用
收藏
页数:21
相关论文
共 48 条
  • [1] K-means cluster interactive algorithm-based evolutionary approach for solving bilevel multi-objective programming problems
    Abo-Elnaga, Y.
    Nasr, S.
    [J]. ALEXANDRIA ENGINEERING JOURNAL, 2022, 61 (01) : 811 - 827
  • [2] Modified Evolutionary Algorithm and Chaotic Search for Bilevel Programming Problems
    Abo-Elnaga, Yousria
    Nasr, Sarah
    [J]. SYMMETRY-BASEL, 2020, 12 (05):
  • [3] Arnold DV, 2002, IEEE T EVOLUT COMPUT, V6, P30, DOI [10.1109/4235.985690, 10.1023/A:1015059928466]
  • [4] A comprehensive review: Krill Herd algorithm (KH) and its applications
    Bolaji, Asaju La'aro
    Al-Betar, Mohammed Azmi
    Awadallah, Mohammed A.
    Khader, Ahamad Tajudin
    Abualigah, Laith Mohammad
    [J]. APPLIED SOFT COMPUTING, 2016, 49 : 437 - 446
  • [5] Costa EO, 2006, PROC INT C TOOLS ART, P10
  • [6] Daniel M., 2010, IEEE C EV COMP, P1
  • [7] Eberhart R., 1995, MHS 95 P 6 INT S MIC
  • [8] A chaos-based evolutionary algorithm for general nonlinear programming problems
    El-Shorbagy, M. A.
    Mousa, A. A.
    Nasr, S. M.
    [J]. CHAOS SOLITONS & FRACTALS, 2016, 85 : 8 - 21
  • [9] Erramilli A., 1994, MODELING PACKET TRAF, P1
  • [10] A Comparative Study of Differential Evolution Variants in Constrained Structural Optimization
    Georgioudakis, Manolis
    Plevris, Vagelis
    [J]. FRONTIERS IN BUILT ENVIRONMENT, 2020, 6