Tuning Multi-objective Multi-population Evolutionary Models for High-dimensional Problems: The Case of the Migration Process
Metadatos
Mostrar el registro completo del ítemAutor
Gómez López, Juan Carlos; Rodríguez Álvarez, Manuel; Castillo Secilla, Daniel; González Peñalver, JesúsEditorial
Elsevier
Materia
Multi-objective Optimization Multi-population Models Evolutionary Algorithms
Fecha
2025-05-27Referencia bibliográfica
Published version: J.C. Gómez-López, M. Rodríguez-Álvarez, D. Castillo-Secilla et al. Tuning multi-objective multi-population evolutionary models for high-dimensional problems: The case of the migration process, Neurocomputing (2025), https://doi.org/10.1016/j.neucom.2025.130631
Resumen
Multi-objective multi-population evolutionary procedures have become one of the most outstanding metaheuristics for solving
problems characterized by the curse of dimensionality. A critical aspect of these models is the migration process, defined as the
exchange of individuals between subpopulations every few iterations or generations, which has typically been adjusted according
to a set of guidelines proposed more than 20 years ago, when the capacity to deal with problems was significantly less than it is
today. However, the constant increase in computational power has made it possible to tackle today’s complex real-world problems
of great interest more plausibly, but with larger populations than before. Against this background, this paper aims to study whether
these classical recommendations are still valid today, when both the magnitude of the problems and the size of the population
have increased considerably, considering how this adjustment affects the performance of the procedure. In addition, the increase
in the population size, coupled with the fact that multi-objective optimization is being addressed, has led to the development
of a novel elitist probabilistic migration strategy that considers only the Pareto front. The results show some interesting and
unexpected conclusions, in which other issues, such as the number of subpopulations or their size, should be considered when
fitting multi-population models. Furthermore, some of the previously mentioned classical recommendations may not be well-suited
for high-dimensional problems.