Proceedings of the Companion Publication of the 2014 Annual Conference on Genetic and Evolutionary Computation 2014
DOI: 10.1145/2598394.2598458
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A mathematically derived number of resamplings for noisy optimization

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Cited by 12 publications
(3 citation statements)
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“…Each replication of a UCARP is a DCARP instance as the random variables are replaced by their deterministic realizations, usually via Monte Carlo simulations. This technique is also called "resampling" in noisy optimization aiming at reducing the probability of mis-ranking solutions [48], [49]. This framework assumes that the model of the random variables, or at least, the expectation of the random variables, perfectly reflects the true one in real life.…”
Section: ) Deterministic Optimization Stochastic Evaluation-solvingmentioning
confidence: 99%
“…Each replication of a UCARP is a DCARP instance as the random variables are replaced by their deterministic realizations, usually via Monte Carlo simulations. This technique is also called "resampling" in noisy optimization aiming at reducing the probability of mis-ranking solutions [48], [49]. This framework assumes that the model of the random variables, or at least, the expectation of the random variables, perfectly reflects the true one in real life.…”
Section: ) Deterministic Optimization Stochastic Evaluation-solvingmentioning
confidence: 99%
“…Averaging decreases the variance of fitness but the problem is that it is not clear in advance what would be the sample size used for averaging (Aizawa and Wah, 1994). Most authors use several measures of fitness for each new individual (Costa et al, 2013), although other averaging strategies have also been proposed, like averaging over the neighbourhood of the individual or using resampling, that is, more measures of fitness in a number which is decided heuristically (Liu et al, 2014). This assumes that there is, effectively, an average of the fitness values which is true for Gaussian random noise and other distributions such as Gamma or Cauchy but not necessarily for all distributions.…”
Section: State Of the Artmentioning
confidence: 99%
“…An important and classical aspect of EAs is how robust their performance is in the presence of noise [15,8]. This theme has gained increased attention in the last few years, [16,29,9,3,5,4,1,27,34,33,20], see [35] for a comprehensive review. Mostly, noise is modeled by imperfect fitness function evaluations thatinstead of the exact fitness value -return a perturbed value (e.g., by a Gaussian additive term).…”
Section: Introductionmentioning
confidence: 99%