EN
A New Constraint Handling Approach Based on Enhanced Quadratic Approximation: Tested on Optimal Design of Mechanical Systems and Truss Structures
Abstract
Optimization refers to the process of identifying the optimal state of a system while ensuring all constraints and requirements are met. In engineering problems, the feasibility of solutions is typically assured by imposing relevant constraints. Since these constraints have different properties, utilizing more systematic and logical methods to handle them has the potential to enhance the search performance of the optimization algorithms. According to this fact, in the current study, a new constraint handling mechanism based on combining the fly-back method, weighted average concept and quadratic approximation approach is developed. The proposed mechanism is then merged with three distinct well-established metaheuristic optimization methods. The effectiveness of the enhanced techniques is evaluated through comparative analysis in solving various mathematical and engineering optimization problems subjected to different constraints. Furthermore, non-parametric statistical tests are conducted to compare the quality of the obtained results. The results show that the developed approach can considerably improve the performance of the search algorithms with regards to accuracy, stability, and computational cost.
Keywords
References
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Details
Primary Language
English
Subjects
Optimization Techniques in Mechanical Engineering
Journal Section
Research Article
Early Pub Date
August 30, 2024
Publication Date
August 30, 2024
Submission Date
July 23, 2023
Acceptance Date
May 6, 2024
Published in Issue
Year 2024 Volume: 9 Number: 2
APA
Moloodpoor, M., & Mortazavi, A. (2024). A New Constraint Handling Approach Based on Enhanced Quadratic Approximation: Tested on Optimal Design of Mechanical Systems and Truss Structures. Journal of Engineering Technology and Applied Sciences, 9(2), 85-112. https://doi.org/10.30931/jetas.1331636
AMA
1.Moloodpoor M, Mortazavi A. A New Constraint Handling Approach Based on Enhanced Quadratic Approximation: Tested on Optimal Design of Mechanical Systems and Truss Structures. JETAS. 2024;9(2):85-112. doi:10.30931/jetas.1331636
Chicago
Moloodpoor, Mahsa, and Ali Mortazavi. 2024. “A New Constraint Handling Approach Based on Enhanced Quadratic Approximation: Tested on Optimal Design of Mechanical Systems and Truss Structures”. Journal of Engineering Technology and Applied Sciences 9 (2): 85-112. https://doi.org/10.30931/jetas.1331636.
EndNote
Moloodpoor M, Mortazavi A (August 1, 2024) A New Constraint Handling Approach Based on Enhanced Quadratic Approximation: Tested on Optimal Design of Mechanical Systems and Truss Structures. Journal of Engineering Technology and Applied Sciences 9 2 85–112.
IEEE
[1]M. Moloodpoor and A. Mortazavi, “A New Constraint Handling Approach Based on Enhanced Quadratic Approximation: Tested on Optimal Design of Mechanical Systems and Truss Structures”, JETAS, vol. 9, no. 2, pp. 85–112, Aug. 2024, doi: 10.30931/jetas.1331636.
ISNAD
Moloodpoor, Mahsa - Mortazavi, Ali. “A New Constraint Handling Approach Based on Enhanced Quadratic Approximation: Tested on Optimal Design of Mechanical Systems and Truss Structures”. Journal of Engineering Technology and Applied Sciences 9/2 (August 1, 2024): 85-112. https://doi.org/10.30931/jetas.1331636.
JAMA
1.Moloodpoor M, Mortazavi A. A New Constraint Handling Approach Based on Enhanced Quadratic Approximation: Tested on Optimal Design of Mechanical Systems and Truss Structures. JETAS. 2024;9:85–112.
MLA
Moloodpoor, Mahsa, and Ali Mortazavi. “A New Constraint Handling Approach Based on Enhanced Quadratic Approximation: Tested on Optimal Design of Mechanical Systems and Truss Structures”. Journal of Engineering Technology and Applied Sciences, vol. 9, no. 2, Aug. 2024, pp. 85-112, doi:10.30931/jetas.1331636.
Vancouver
1.Mahsa Moloodpoor, Ali Mortazavi. A New Constraint Handling Approach Based on Enhanced Quadratic Approximation: Tested on Optimal Design of Mechanical Systems and Truss Structures. JETAS. 2024 Aug. 1;9(2):85-112. doi:10.30931/jetas.1331636