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Initialization and Diversity in Optimization Algorithms [#1009580]
Free Download Initialization and Diversity in Optimization Algorithms
by Diego Oliva;Marco Antonio Perez Cisneros;Bernardo Morales-Castaeda;Mario A. Navarro Velzquez;, Bernardo Morales Castañeda, Itzel Aranguren, Diego Oliva, Marco Perez-Cisneros
English | 2026 | ISBN: 1032695811 | 239 pages | True PDF EPUB | 21.48 MB
Designing new algorithmsinswarm intelligence is a complex undertaking. Two critical factors have been seen to have a direct correlation with positive results. First is initialization, which serves as the initial step for all swarm intelligence techniques.Candidatesolutions are generated to form the initial population, which are subsequently modified during the iterative process. A well-initialized population increases the algorithm's chances of avoiding local optima and finding the global optimum in fewer iterations. Although random distributions are commonly used for initialization, there are various ways to initialize the population elements. Maintaining diversity among the population elements throughout the iterative process is also essential. This diversity facilitates a more thorough and efficientexploration of the search space. In swarm intelligence algorithms, there are multiple methods to measure diversity, each with its own advantages and disadvantages. This book presents the theory behind the initialization process and the different mechanisms. Additionally, it includes a comparative study of various diversity indicators. It explores different methodologies to compute its value and explains how it can be incorporated as a mechanism for deciding when to apply operators during the optimization process. Multiple examples are provided in the book using two classical algorithms: Differential Evolution and Particle Swarm Optimization. It includes MATLABcode and offers several exercises that readers can use for experimentation and design purposes. This book delves into designing effective swarm intelligence algorithms, focusing on two critical aspects: initialization and diversity. It explores various initialization techniques, emphasizing their role in avoiding local optima and accelerating convergence.
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