Bat Algorithm Applications in Global Optimization
Summary
The bat algorithm (BA) is a nature-inspired metaheuristic based on the echolocation of microbats. It has gained traction as a powerful solver for complex global optimisation tasks across engineering, data science and logistics. By modelling variable pulse emission rates and loudness, BA achieves a dynamic balance between exploration of the search space and exploitation of promising regions. Its lightweight implementation and capacity for hybridisation with other optimisation paradigms—such as simulated annealing, differential evolution and harmony search—have yielded numerous variants addressing premature convergence and slow convergence issues. Recent developments focus on adaptive mechanisms, multi-stage structures and integration of Lévy flights or directional information to enhance diversity, accelerate convergence and robustly escape local optima. Applications span numerical benchmark functions, image segmentation, renewable energy management and real-time robotics path planning, demonstrating its global significance and versatility in solving high-dimensional, nonlinear and constrained optimisation problems.
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Recent contributions have refined the bat algorithm to tackle both theoretical and applied challenges. An adaptive multi-stage BA introduces three distinct search phases—each tuning exploration and exploitation—to improve convergence speed and solution quality on standard benchmark suites. This variant demonstrated superior global convergence on high-dimensional test functions and excelled in multi-threshold image segmentation, effectively delineating disease lesions on plant leaves. Another study applied a leader-based bat algorithm in mobile robotics, using orientational feedback to guide swarm distribution. By coupling a digital compass with dynamic leader selection, this method reduced computational overhead while achieving faster convergence and greater path accuracy in obstacle-laden environments. In addition, a multi-strategy coupling approach integrated differential operators and Lévy flights, allowing the algorithm to alternate between global exploration and precise local search. Extensive experiments on benchmark functions confirmed its enhanced ability to avoid local traps and attain high-quality solutions with fewer iterations, underlining the algorithm’s adaptability to diverse optimisation landscapes.
Bat Algorithm Applications in Global Optimization publication trend
The graph below shows the total number of articles in bat algorithm applications in global optimization across all publications each year (not limited to Nature Index journals).
Technical terms
Metaheuristic algorithm: A high-level procedure that guides subordinate heuristics to explore complex search spaces for global optimisation.
Exploration: The process of sampling diverse regions of the search space to avoid premature convergence.
Exploitation: The process of intensively searching near promising solutions to refine optima.
Convergence speed: The rate at which an algorithm approaches an optimal or near-optimal solution.
Lévy flights: Random walk steps drawn from a Lévy distribution, used to introduce occasional large jumps for enhanced search diversity.
Local optimum: A solution that is optimal within a neighbouring region but may be suboptimal globally.
Echolocation: A biological sonar used by bats to navigate and locate prey, simulated in BA to guide search agents.
Multi-stage algorithm: A procedure that divides the search process into sequential phases, each with tailored controls for exploration or exploitation.
References
- Optimal performance design of bat algorithm: An adaptive multi‐stage structure. CAAI Transactions on Intelligence Technology (2024).
- Data Fusion Applied to the Leader-Based Bat Algorithm to Improve the Localization of Mobile Robots. Sensors (2025).
- A Novel Bat Algorithm with Multiple Strategies Coupling for Numerical Optimization. Mathematics (2019).
- A Novel Hybrid Bat Algorithm with Harmony Search for Global Numerical Optimization. Journal of Applied Mathematics (2013).
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