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Published on: December 9, 2012
Multi-strategy improved gazelle optimization algorithm for numerical optimization and UAV path planning
Lu Li1, Haonan Zhao2, Lixin Lyu1
1School of Information and Artificial Intelligence, Anhui Business College, Anhui, 241002, China.
The Multi-Strategy Improved Gazelle Optimization Algorithm (MIGOA) enhances the original Gazelle Optimization Algorithm (GOA) by improving convergence speed and precision. MIGOA effectively solves complex optimization problems, including UAV path planning.
Area of Science:
- Computational Intelligence
- Optimization Algorithms
- Metaheuristics
Background:
- The Gazelle Optimization Algorithm (GOA) is a recognized metaheuristic but faces challenges with slow convergence and local optima.
- Practical applications require optimization algorithms with improved precision and faster convergence rates.
Purpose of the Study:
- To introduce a Multi-Strategy Improved Gazelle Optimization Algorithm (MIGOA) to overcome the limitations of the standard GOA.
- To enhance the exploration capability, convergence speed, and precision of the Gazelle Optimization Algorithm.
Main Methods:
- Developed MIGOA with population initialization using an optimal point set, tangent flight search, adaptive step size, and novel exploration strategies.
- Evaluated MIGOA on CEC2017 and CEC2020 benchmark test sets against GOA and eight other algorithms.
- Applied MIGOA to 3D UAV path planning and two engineering design problems.
Main Results:
- MIGOA demonstrated superior performance on CEC2017 and CEC2020 benchmark functions, achieving excellent average rankings.
- Statistical validation using Wilcoxon rank-sum and Friedman mean rank tests confirmed MIGOA's effectiveness.
- MIGOA successfully addressed constrained optimization problems in UAV path planning and engineering design.
Conclusions:
- The proposed MIGOA significantly improves upon the standard GOA, offering enhanced exploration, faster convergence, and higher precision.
- MIGOA shows strong scalability and practical applicability for solving complex, real-world optimization challenges.
- The enhanced algorithm effectively avoids local optima, making it a robust tool for various optimization tasks.
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