Abstract
In recent years swarm intelligence emulate the behavior of insects or animal. In this chapter, an optimization algorithm called Locust Search (LS) is presented. The LS is inspired of the behavior of the locust swarms. In the algorithm consider two different behaviors: solitary and social. This tow types of behavior interact with each other in ways to allow find solution to a complex optimization problem. In order to illustrate the efficiency and robustness the LS was compared with other well-known optimization algorithms. The algorithm was proved with several benchmark functions.
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Appendix: List of Benchmark Functions
Appendix: List of Benchmark Functions
In Table 5.5, n is the dimension of function, \(f_{opt}\) is the minimum value of the function, and S is a subset of \(R^{n}\). The optimum location \(({\mathbf{x}}_{opt} )\) for functions in Table 5.5 is in \([0]^{n}\), except for \(f_{5}\) with \({\mathbf{x}}_{opt}\) in \([1]^{n}\).
The optimum location \(({\mathbf{x}}_{opt} )\) for functions in Table 5.6, are in \([0]^{n}\), except for \(f_{8}\) in \([420.96]^{n}\) and \(f_{12}\)–\(f_{13}\) in \([1]^{n}\).
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Cuevas, E., Fausto, F., González, A. (2020). The Locust Swarm Optimization Algorithm. In: New Advancements in Swarm Algorithms: Operators and Applications. Intelligent Systems Reference Library, vol 160. Springer, Cham. https://doi.org/10.1007/978-3-030-16339-6_5
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