Publication | Closed Access
An Optimization Algorithm for Imprecise Multi-Objective Problem Functions
90
Citations
11
References
2005
Year
Unknown Venue
Mathematical ProgrammingLarge-scale Global OptimizationEngineeringComputational ComplexityEvolutionary Multimodal OptimizationOperations ResearchUncertainty QuantificationStandard Distribution-assuming MoeaInterval AnalysisSystems EngineeringPareto SetsApproximation TheoryRobust OptimizationContinuous OptimizationComputer ScienceOptimization AlgorithmSignal ProcessingHypervolume MetricsOptimization ProblemInterval Computation
Real world objective functions often produce two types of uncertain output: noise and imprecision. While there is a distinct difference between both types, most optimization algorithms treat them the same. This paper introduces an alternative way to handle imprecise, interval-valued objective functions, namely imprecision-propagating MOEAs. Hypervolume metrics and imprecision measures are extended to imprecise Pareto sets. The performance of the new approach is experimentally compared to a standard distribution-assuming MOEA.
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