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Gyro-top optimization: a physics-inspired metaheuristic for engineering optimization and feature selection
Chenliang Huang1, Mingjing Wang2, Zhilin Wang1
1College of Computer Science and Artificial Intelligence, Wenzhou University, Wenzhou, Zhejiang 325035, China.
Journal of Advanced Research
|July 6, 2026
Summary
Gyro-Top Optimization (GTO) is a novel physics-inspired metaheuristic algorithm that uses gyroscopic dynamics for efficient search. GTO demonstrates superior performance across benchmark functions and practical applications, establishing it as a competitive optimizer.
Area of Science:
- Optimization Algorithms
- Computational Intelligence
- Metaheuristics
Background:
- Metaheuristic algorithms are crucial for solving complex optimization problems.
- Existing algorithms often face challenges with exploration-exploitation balance and maintaining population diversity.
- Physics-inspired algorithms offer novel mechanisms for search optimization.
Purpose of the Study:
- To propose Gyro-Top Optimization (GTO), a new metaheuristic algorithm inspired by gyroscope dynamics.
- To evaluate GTO's performance on standard benchmark functions and compare it with existing algorithms.
- To assess GTO's applicability to real-world problems like feature selection and engineering optimization.
Main Methods:
- GTO employs a staged search framework incorporating precession and nutation dynamics.
- Lévy-flight perturbation and elite-gyro collision enhance global exploration.
- Precession-guided search and nutation-based perturbation facilitate local exploitation.
- A dynamic elite pool using cosine-similarity k-means clustering maintains population diversity.
Main Results:
- GTO achieved first rank on CEC2017 and CEC2020 benchmark functions across dimensions.
- GTO ranked within the top four on CEC2014 benchmark functions.
- Statistical tests confirmed GTO's significant advantages over many algorithms, showing competitiveness in high-dimensional cases.
- GTO demonstrated competitive performance in high-dimensional biomedical feature selection and engineering optimization problems.
Conclusions:
- GTO is a robust and effective metaheuristic optimization algorithm.
- The algorithm shows strong performance on numerical, combinatorial, and constrained engineering problems.
- GTO's physics-inspired approach offers a promising direction for developing advanced optimization techniques.
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