4.7 Article

Lichtenberg algorithm: A novel hybrid physics-based meta -heuristic for global optimization

期刊

EXPERT SYSTEMS WITH APPLICATIONS
卷 170, 期 -, 页码 -

出版社

PERGAMON-ELSEVIER SCIENCE LTD
DOI: 10.1016/j.eswa.2020.114522

关键词

Lichtenberg Algorithm; Lichtenberg Figures; Lightning; Limited Diffusion Aggregation; Optimization; Metaheuristics

资金

  1. Brazilian agency CNPq (Conselho Nacional de Desenvolvimento Cientifico e Tecnologico)
  2. CAPES (Coordenacao de Aperfeicoamento de Pessoal de Nivel Superior)
  3. FAPEMIG (Fundacao de Amparo a Pesquisa do Estado de Minas Gerais) [APQ-00385-18]

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This paper introduces a novel global optimization algorithm called the Lichtenberg Algorithm (LA), inspired by the Lichtenberg figures and physical phenomena. The algorithm has been proven to be effective for both unconstraint optimizations and real problems with linear and nonlinear constraints.
This paper proposes a novel global optimization algorithm called Lichtenberg Algorithm (LA), inspired by the Lichtenberg figures patterns. Optimization is an essential tool to minimize or maximize functions, obtaining optimal results on costs, mass, energy, gains, among others. Actual problems may be multimodal, nonlinear, and discontinuous and may not be minimized by classical analytical methods that depend on the gradient. In this context there are metaheuristics algorithms inspired by natural phenomena to optimize real problems. There is no algorithm that is the worst or the best, but more efficient for a given type of problem. Thus, an unprecedented metaheuristic algorithm was created inspired by the physical phenomenon of radial intra-cloud lightning and Lichtenberg figures, successfully exploiting the fractal power and it is different from many in the literature as it is a hybrid algorithm composed of methods of search based on population and trajectory. Several test functions, including a design problem in a welded beam, were used to verify the robustness and to validate the Lichtenberg Algorithm. In all cases, the results were satisfactory when compared to those in the literature. LA shown to be a powerful optimization tool for both unconstraint optimizations and real problems with linear and nonlinear constraints.

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