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August 23, 2025International Journal of Scientific World21 citationsOpen Access

Metaheuristic Algorithms for Engineering and Combinatorial‎Optimization: A Comparative Study Across Problems Categories and Benchmarks

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ASAwaz Ahmed ShabanDuhok Polytechnic UniversitySASaman M. Almufti‎Duhok Polytechnic UniversityRARenas Rajab AsaadNawroz University

Key Points

  • Optimizing engineering problems benefits from tailored metaheuristic algorithms, revealing no single solution fits all.
  • Metaheuristic algorithms show varied performance, with Ant Colony Optimization excelling in discrete challenges like the Traveling Salesman Problem.
  • This comparative analysis examines nine major metaheuristic algorithms through established benchmarks for optimization.
  • Findings highlight the need for specific algorithm adaptation based on problem characteristics, suggesting future research directions.

Abstract

Optimization remains a cornerstone of modern engineering and computational intelligence, playing a vital role in the design, control, and ‎allocation of limited resources across industries ranging from logistics to structural engineering. Traditional optimization methods, such as ‎gradient-based and exact algorithms, often struggle with the nonlinear, multimodal, and constrained nature of real-world problems, necessitating the adoption of metaheuristic approaches. These biologically and physically inspired algorithms offer flexibility, scalability, and robustness in navigating complex search spaces.‎ This study presents a systematic categorization of optimization problems—including combinatorial, continuous, constrained, and multi-‎objective classes—followed by a rigorous comparative analysis of nine prominent metaheuristics: Ant Colony Optimization (ACO), Lion ‎Algorithm (LA), Cuckoo Search (CS), Grey Wolf Optimizer (GWO), Vibrating Particles System (VPS), Social Spider Optimization (SSO), ‎Cat Swarm Optimization (CSO), Bat Algorithm (BA), and Artificial Bee Colony (ABC). The algorithms are evaluated across five representative benchmark problems: the Traveling Salesman Problem (TSP), Welded Beam Design (WBD), Pressure Vessel Design (PVD), ‎Tension/Compression Spring Design (TSD), and the Knapsack Problem (KP).‎ Key contributions include: 1)Domain-specific suitability analysis, revealing how algorithmic mechanisms align with problem structures.‎ ‎ 2) Performance benchmarking under standardized conditions, highlighting convergence speed, solution quality, and constraint-handling ‎efficacy. 3) Practical insights for practitioners on algorithm selection, hybridization potential, and adaptation challenges.‎ Results demonstrate that no single algorithm dominates universally; instead, problem characteristics dictate optimal choices. For instance, ‎ACO excels in discrete problems (TSP, KP), while GWO and BA outperform in continuous engineering designs (WBD, PVD). The study ‎concludes with recommendations for future research, including dynamic parameter tuning, hybrid models, and real-world scalability ‎assessments‎.

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Cite This Study

Shaban et al. (2025) studied this question.

synapsesocial.com/papers/68af5bbcad7bf08b1eadfa4ehttps://doi.org/10.14419/0hndc578
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