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Título: A new hybrid evolutionary algorithm for the treatment of equality constrained MOPs
Autor(es): CUATE GONZALEZ, OLIVER FERNANDO
PONSICH, ANTONIN SEBASTIEN
URIBE RICHAUD, LOURDES FABIOLA
ZAPOTECAS MARTINEZ, SAUL
LARA LOPEZ, ADRIANA
SCHUTZE, OLIVER STEFFEN
Temas: Algoritmos genéticos - Problemas, ejercicios, etc.
Optimización matemática
Optimización combinatoria
Fecha: 2020
Editorial: Basel, Switzerland : MDPI
Citation: Mathematics, vol. 8, núm. 1, 2020
Resumen: Multi-objective evolutionary algorithms are widely used by researchers and practitioners to solve multi-objective optimization problems (MOPs), since they require minimal assumptions and are capable of computing a finite size approximation of the entire solution set in one run of the algorithm. So far, however, the adequate treatment of equality constraints has played a minor role. Equality constraints are particular since they typically reduce the dimension of the search space, which causes problems for stochastic search algorithms such as evolutionary strategies. In this paper, we show that multi-objective evolutionary algorithms hybridized with continuation-like techniques lead to fast and reliable numerical solvers. For this, we first propose three new problems with different characteristics that are indeed hard to solve by evolutionary algorithms. Next, we develop a variant of NSGA-II with a continuation method. We present numerical results on several equality-constrained MOPs to show that the resulting method is highly competitive to state-of-the-art evolutionary algorithms. 
URI: http://ilitia.cua.uam.mx:8080/jspui/handle/123456789/460
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