A New Arithmetic Optimization Algorithm for Solving Real-World Multiobjective CEC-2021 Constrained Optimization Problems: Diversity Analysis and Validations

In this paper, a new Multi-Objective Arithmetic Optimization Algorithm (MOAOA) is proposed for solving Real-World constrained Multi-objective Optimization Problems (RWMOPs). Such problems can be found in different fields, including mechanical engineering, chemical engineering, process and synthesis,...

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Veröffentlicht in:IEEE access Jg. 9; S. 84263 - 84295
Hauptverfasser: Premkumar, Manoharan, Jangir, Pradeep, Kumar, Balan Santhosh, Sowmya, Ravichandran, Alhelou, Hassan Haes, Abualigah, Laith, Yildiz, Ali Riza, Mirjalili, Seyedali
Format: Journal Article
Sprache:Englisch
Veröffentlicht: Piscataway IEEE 2021
The Institute of Electrical and Electronics Engineers, Inc. (IEEE)
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ISSN:2169-3536, 2169-3536
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Abstract In this paper, a new Multi-Objective Arithmetic Optimization Algorithm (MOAOA) is proposed for solving Real-World constrained Multi-objective Optimization Problems (RWMOPs). Such problems can be found in different fields, including mechanical engineering, chemical engineering, process and synthesis, and power electronics systems. MOAOA is inspired by the distribution behavior of the main arithmetic operators in mathematics. The proposed multi-objective version is formulated and developed from the recently introduced single-objective Arithmetic Optimization Algorithm (AOA) through an elitist non-dominance sorting and crowding distance-based mechanism. For the performance evaluation of MOAOA, a set of 35 constrained RWMOPs and five ZDT unconstrained problems are considered. For the fitness and efficiency evaluation of the proposed MOAOA, the results obtained from the MOAOA are compared with four other state-of-the-art multi-objective algorithms. In addition, five performance indicators, such as Hyper-Volume (HV), Spread (SD), Inverted Generational Distance (IGD), Runtime (RT), and Generational Distance (GD), are calculated for the rigorous evaluation of the performance and feasibility study of the MOAOA. The findings demonstrate the superiority of the MOAOA over other algorithms with high accuracy and coverage across all objectives. This paper also considers the Wilcoxon signed-rank test (WSRT) for the statistical investigation of the experimental study. The coverage, diversity, computational cost, and convergence behavior achieved by MOAOA show its high efficiency in solving ZDT and RWMOPs problems.
AbstractList In this paper, a new Multi-Objective Arithmetic Optimization Algorithm (MOAOA) is proposed for solving Real-World constrained Multi-objective Optimization Problems (RWMOPs). Such problems can be found in different fields, including mechanical engineering, chemical engineering, process and synthesis, and power electronics systems. MOAOA is inspired by the distribution behavior of the main arithmetic operators in mathematics. The proposed multi-objective version is formulated and developed from the recently introduced single-objective Arithmetic Optimization Algorithm (AOA) through an elitist non-dominance sorting and crowding distance-based mechanism. For the performance evaluation of MOAOA, a set of 35 constrained RWMOPs and five ZDT unconstrained problems are considered. For the fitness and efficiency evaluation of the proposed MOAOA, the results obtained from the MOAOA are compared with four other state-of-the-art multi-objective algorithms. In addition, five performance indicators, such as Hyper-Volume (HV), Spread (SD), Inverted Generational Distance (IGD), Runtime (RT), and Generational Distance (GD), are calculated for the rigorous evaluation of the performance and feasibility study of the MOAOA. The findings demonstrate the superiority of the MOAOA over other algorithms with high accuracy and coverage across all objectives. This paper also considers the Wilcoxon signed-rank test (WSRT) for the statistical investigation of the experimental study. The coverage, diversity, computational cost, and convergence behavior achieved by MOAOA show its high efficiency in solving ZDT and RWMOPs problems.
Author Yildiz, Ali Riza
Kumar, Balan Santhosh
Premkumar, Manoharan
Alhelou, Hassan Haes
Sowmya, Ravichandran
Abualigah, Laith
Jangir, Pradeep
Mirjalili, Seyedali
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  givenname: Manoharan
  orcidid: 0000-0003-1032-4634
  surname: Premkumar
  fullname: Premkumar, Manoharan
  email: mprem.me@gmail.com
  organization: Department of Electrical and Electronics Engineering, Dayananda Sagar College of Engineering, Bengaluru, India
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  givenname: Pradeep
  orcidid: 0000-0001-6944-4775
  surname: Jangir
  fullname: Jangir, Pradeep
  organization: Rajasthan Rajya Vidyut Prasaran Nigam Ltd., Sikar, India
– sequence: 3
  givenname: Balan Santhosh
  surname: Kumar
  fullname: Kumar, Balan Santhosh
  organization: Department of Computer Science and Engineering, Guru Nanak Institute of Technology, Hyderabad, India
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  givenname: Ravichandran
  orcidid: 0000-0002-0967-7718
  surname: Sowmya
  fullname: Sowmya, Ravichandran
  organization: Department of Electrical and Electronics Engineering, National Institute of Technology, Tiruchirapalli, India
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  givenname: Hassan Haes
  orcidid: 0000-0002-7427-2848
  surname: Alhelou
  fullname: Alhelou, Hassan Haes
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  organization: Department of Electrical Power Engineering, Tishreen University, Lattakia, Syria
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  givenname: Laith
  orcidid: 0000-0002-2203-4549
  surname: Abualigah
  fullname: Abualigah, Laith
  organization: Faculty of Computer Sciences and Informatics, Amman Arab University, Amman, Jordan
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  givenname: Ali Riza
  surname: Yildiz
  fullname: Yildiz, Ali Riza
  organization: Department of Automotive Engineering, Bursa Uludağ University, Bursa, Turkey
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  givenname: Seyedali
  orcidid: 0000-0002-1443-9458
  surname: Mirjalili
  fullname: Mirjalili, Seyedali
  organization: Centre for Artificial Intelligence Research and Optimisation, Torrens University Australia, Brisbane, QLD, Australia
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Snippet In this paper, a new Multi-Objective Arithmetic Optimization Algorithm (MOAOA) is proposed for solving Real-World constrained Multi-objective Optimization...
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SubjectTerms Arithmetic
Arithmetic optimization algorithm (AOA)
CEC-2021 real-world problems
Chemical engineering
Chemical synthesis
constrained optimization
Convergence
Feasibility studies
Genetic algorithms
Mechanical engineering
multi-objective arithmetic optimization algorithm (MOAOA)
Multiple objective analysis
Operators (mathematics)
Optimization
Optimization algorithms
Pareto optimization
Performance evaluation
Rank tests
Sorting
Sorting algorithms
Task analysis
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Title A New Arithmetic Optimization Algorithm for Solving Real-World Multiobjective CEC-2021 Constrained Optimization Problems: Diversity Analysis and Validations
URI https://ieeexplore.ieee.org/document/9445061
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