2011
DOI: 10.1016/j.procs.2011.08.045
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Applications and performance of the non-numerical ranking preferences method for post-Pareto optimality

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Cited by 12 publications
(5 citation statements)
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“…Had we expanded the selection criteria to include other factors (such as reproduction of reaction pathways), it is likely that different force fields would have been chosen for this study. This subjectivity and associated difficulties in selection of a single solution from a set of Pareto-optimal solutions is well-known, with more formal research being conducted to cull the most promising candidate solutions. However, the focus of this study is to determine if force fields with the ReaxFF or ReaxFF -lg form can be generated using the MOES procedure that will perform as well as or better than the original parametrization toward this user-specified set of criteria, while not requiring user intervention in crafting optimal parameters but rather allowing evolutionary techniques to self-select optimal force fields.…”
Section: Resultsmentioning
confidence: 99%
“…Had we expanded the selection criteria to include other factors (such as reproduction of reaction pathways), it is likely that different force fields would have been chosen for this study. This subjectivity and associated difficulties in selection of a single solution from a set of Pareto-optimal solutions is well-known, with more formal research being conducted to cull the most promising candidate solutions. However, the focus of this study is to determine if force fields with the ReaxFF or ReaxFF -lg form can be generated using the MOES procedure that will perform as well as or better than the original parametrization toward this user-specified set of criteria, while not requiring user intervention in crafting optimal parameters but rather allowing evolutionary techniques to self-select optimal force fields.…”
Section: Resultsmentioning
confidence: 99%
“…Firstly, multiple attributes were sorted non-numerically, and their weights corresponded to w 1 , w 2 , w 3 (w 1 > w 2 > w 3 ). Then, the weights of the three attributes were calculated according to the following formulas derived by Carrillo [41] and substituted into TOPSIS to calculate the comprehensive evaluation value of each solution. Finally, the highest comprehensive evaluation value of each solution was recorded in the process of multiple iterations.…”
Section: Topsis Based On Non-numerical Ranking Preferences Methodsmentioning
confidence: 99%
“…However, a limited amount of literature has been devoted to the post-Pareto analysis stage. Usually, this literature is presented in the context of multi-objective decision-making (MODM) problems, and we point out below (without any details) only a few of them: the compromise programming, goal programming, utility function approaches [21,35,40,42], marginal rate of substitution approach [29], nonnumerical ranking preference method [12], Pareto set clustering method [1,36,37], greedy reduction algorithm [39], restricting weight method [26], local search with achievement scalarizing function [31], hybrid method based on fuzzy logic and evolutionary algorithms [22], nonuniform weight generator method [8], sweeping cones method [9], and so on. For an overview of some post-Pareto analysis methods (in the MODM context), see [11].…”
Section: Introductionmentioning
confidence: 99%