2019
DOI: 10.1016/j.orp.2019.100098
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A novel hybrid multi-objective metamodel-based evolutionary optimization algorithm

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Cited by 13 publications
(7 citation statements)
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“…The use of simulations eases dealing with such problems. However, the problem with Simulation‐Driven Optimization 53 is that it involves numerous simulations. Thus, it is expensive in terms of the time of convergence especially with problems where there are several objectives in conflict.…”
Section: Resultsmentioning
confidence: 99%
“…The use of simulations eases dealing with such problems. However, the problem with Simulation‐Driven Optimization 53 is that it involves numerous simulations. Thus, it is expensive in terms of the time of convergence especially with problems where there are several objectives in conflict.…”
Section: Resultsmentioning
confidence: 99%
“…Examples include applications related to the automotive (Fu and Sahin, 2004;Ivanova and Kuhnt, 2014;Stork et al, 2008), energy (Sharif and Hammad 2019;Storti et al, 2019), hydropower (Bananmah et al, 2020;Mooselu et al, 2019), and transit infrastructure (Yin et al, 2016) sectors. Many authors have also studied MBSO applied to resource allocation problems (e.g., (Coelho and Pinto 2018;Song et al, 2005;Yousefi and Yousefi 2019;Zeinali et al, 2015), to synthetic mathematical functions (e.g., Baquela and Olivera, 2019;Kim and Boukouvala, 2020;Gonzalez et al, 2020;Wang et al, 2020), and to urban traffic issues Chong and Osorio 2018;Osorio and Bierlaire 2013;Osorio and Chong 2015).…”
Section: Nature Of Researchmentioning
confidence: 99%
“…Although most studies addressed single-objective problems, 25.8% studied metamodeling for multi-objective optimization problems, mainly dealing with identifying Pareto Frontiers. We can observe the importance of using metamodeling, since recursive SO methods are practically unfeasible for dimensionality and solution space problems found in this SLR, in addition to proving to be good choices for multi objective optimizations, which are a class of NP-hard problems (Baquela and Olivera 2019).…”
Section: Nature Of Researchmentioning
confidence: 99%
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“…This reference point is usually the nadir point [47] that is specified in (10). The hyper‐volume of a Pareto front is expressed as [48] HV = volume )( j = 1 | bold-italicS | v j , where | bold-italicS | is the number of solutions in the approximated solution set bold-italicS, v i is the volume between the nadir point and the solution j in the set bold-italicS. The higher the hyper‐volume, the better diversity and convergence of the solutions, and thus the better the algorithm performance [49].…”
Section: Simulations and Performance Evaluationmentioning
confidence: 99%