2014
DOI: 10.1179/1743284714y.0000000578
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Critical Assessment 3: The unique contributions of multi-objective evolutionary and genetic algorithms in materials research

Abstract: The current state of the art of materials research using multi-objective genetic and evolutionary algorithms is briefly presented with critical analyses. The basic concepts of multi-objective optimisation and Pareto optimality are explained in simple terms and the advantages of an evolutionary approach are emphasised. Current materials related research in this area is summarised, focusing on the achievements to date and the specific needs for further improvement.

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Cited by 35 publications
(13 citation statements)
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“…Reference [29] is an application to metallurgy. Reference [30] surveys applications to materials engineering of multi-objective genetic and evolutionary algorithms. Reference [31] discussed an application to structural damage detection.…”
Section: Aimsmentioning
confidence: 99%
“…Reference [29] is an application to metallurgy. Reference [30] surveys applications to materials engineering of multi-objective genetic and evolutionary algorithms. Reference [31] discussed an application to structural damage detection.…”
Section: Aimsmentioning
confidence: 99%
“…The target is to create a Pareto frontier between all the six cost factors presented in Section 2. For optimization a Predator‐prey type of genetic algorithm was employed, in which a hunting game is emulated in a computational space with an implemented notion of neighborhood: a population of feasible solutions (the prey ) are pitted against a family of artificial entities (the predators ) constructed to cull the inferior (in the lesser optimal sense) members of the prey population following an optimality criterion, the Pareto optimality condition being the usual choice. In the presence of a large number of objectives, as in the present case, achieving this through any conventional multi‐objective genetic algorithms which straightway attempt to implement the Pareto concept, would be very cumbersome, if not practically impossible.…”
Section: Optimization Of the Objectivesmentioning
confidence: 99%
“…If the first solution is better than the second in at least one objective and is not worse in any objective, then the first solution is the weakly dominated solution. If these dominance conditions are not satisfied, then solutions are nondominated to each other [8,9]. All the nondominated solutions are equally good, and the decision-maker can implement any one of them.…”
Section: Introductionmentioning
confidence: 97%