A New Improved Model of Marine Predator Algorithm for Optimization Problems

被引:86
|
作者
Ramezani, Mehdi [1 ]
Bahmanyar, Danial [1 ]
Razmjooy, Navid [2 ]
机构
[1] Tafresh Univ, Dept Elect & Control Engn, Tafresh 3951879611, Iran
[2] Rooigemlaan 154-0201, Ghent, Belgium
关键词
Optimization; Marine predator algorithm; PID control; DC motor; CEC-06; 2019; tests; JAYA;
D O I
10.1007/s13369-021-05688-3
中图分类号
O [数理科学和化学]; P [天文学、地球科学]; Q [生物科学]; N [自然科学总论];
学科分类号
07 ; 0710 ; 09 ;
摘要
The marine predator algorithm is a new nature-inspired metaheuristic algorithm that mimics biological interaction between marine predators and prey. It has been also stated from the literature that this algorithm can solve many real-world optimization problems which made it a new popular optimization technique for the researchers. However, there is still a deficiency in the marine predator algorithm such as the inability to produce a diverse initial population with high productivity, lack of quick escaping of the local optimization, and lack of widely and broadly exploration of the search space. In the present study, a developed version of this algorithm is proposed based on the opposition-based learning method, chaos map, self-adaptive of population, and switching between exploration and exploitation phases. The simulations are performed using MATLAB environment on standard test functions including CEC-06 2019 tests and a real-world optimization problem based on PID control applied to a DC motor to evaluate the performance of the suggested algorithm. The simulation results are compared with the original marine predator algorithm and five state-of-the-art optimization algorithms namely Particle Swarm Optimization, Grasshopper Optimization Algorithm, JAYA Algorithm, Equilibrium optimizer Algorithm, Whale Optimization Algorithm, Differential Search Algorithm, and League Championship Algorithm. Eventually, the simulation results proved that the suggested algorithm has better results compared with other algorithms for the studied case studies.
引用
收藏
页码:8803 / 8826
页数:24
相关论文
共 50 条
  • [21] IWOA: An improved whale optimization algorithm for optimization problems
    Bozorgi, Seyed Mostafa
    Yazdani, Samaneh
    JOURNAL OF COMPUTATIONAL DESIGN AND ENGINEERING, 2019, 6 (03) : 243 - 259
  • [22] Improved prairie dog optimization algorithm by dwarf mongoose optimization algorithm for optimization problems
    Abualigah, Laith
    Oliva, Diego
    Jia, Heming
    Gul, Faiza
    Khodadadi, Nima
    Hussien, Abdelazim G.
    Al Shinwan, Mohammad
    Ezugwu, Absalom E.
    Abuhaija, Belal
    Abu Zitar, Raed
    MULTIMEDIA TOOLS AND APPLICATIONS, 2024, 83 (11) : 32613 - 32653
  • [23] Improved prairie dog optimization algorithm by dwarf mongoose optimization algorithm for optimization problems
    Laith Abualigah
    Diego Oliva
    Heming Jia
    Faiza Gul
    Nima Khodadadi
    Abdelazim G Hussien
    Mohammad Al Shinwan
    Absalom E. Ezugwu
    Belal Abuhaija
    Raed Abu Zitar
    Multimedia Tools and Applications, 2024, 83 : 32613 - 32653
  • [24] Improved GuoTao Algorithm for Unconstrained Optimization Problems
    Chen, Ziyi
    Kang, Lishan
    Liu, Lijun
    ADVANCES IN COMPUTATION AND INTELLIGENCE, PROCEEDINGS, 2008, 5370 : 37 - +
  • [25] An Improved Genetic Algorithm for Constrained Optimization Problems
    Wang, Fulin
    Xu, Gang
    Wang, Mo
    IEEE ACCESS, 2023, 11 : 10032 - 10044
  • [26] An Improved Differential Evolution Algorithm for Optimization Problems
    Zhang, Libiao
    Xu, Xiangli
    Zhou, Chunguang
    Ma, Ming
    Yu, Zhezhou
    ADVANCES IN COMPUTER SCIENCE, INTELLIGENT SYSTEM AND ENVIRONMENT, VOL 1, 2011, 104 : 233 - +
  • [27] Improved Dual Algorithm for Constrained Optimization Problems
    HAN Hua1
    2. School of Science
    Wuhan University Journal of Natural Sciences, 2007, (02) : 230 - 234
  • [28] An Improved Gravitational Search Algorithm for Optimization Problems
    Li, Wei
    PROCEEDINGS OF THE 2019 31ST CHINESE CONTROL AND DECISION CONFERENCE (CCDC 2019), 2019, : 2605 - 2608
  • [29] A new improved Newton metaheuristic algorithm for solving mathematical and structural optimization problems
    Amiri, Ahmad
    Torkzadeh, Peyman
    Salajegheh, Eysa
    EVOLUTIONARY INTELLIGENCE, 2024, 17 (04) : 2749 - 2789
  • [30] Improved seeker optimization algorithm hybridized with firefly algorithm for constrained optimization problems
    Tuba, Milan
    Bacanin, Nebojsa
    NEUROCOMPUTING, 2014, 143 : 197 - 207