2003
DOI: 10.1007/3-540-36970-8_20
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MOPED: A Multi-objective Parzen-Based Estimation of Distribution Algorithm for Continuous Problems

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Cited by 54 publications
(60 citation statements)
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“…The literature [22] used local PCA to do clustering analysis, although it can more accurately describe the distribution rule of solution set. Its computational complexity is very expensive.…”
Section: K-means Clustering Analysis [21]mentioning
confidence: 99%
“…The literature [22] used local PCA to do clustering analysis, although it can more accurately describe the distribution rule of solution set. Its computational complexity is very expensive.…”
Section: K-means Clustering Analysis [21]mentioning
confidence: 99%
“…They also employed a more complicated mixture of variational Bayesian independent component analyzers in a later study (Cho and Zhang 2004). MOPEDA (Costa and Minisci 2003) applies a Parzen estimator that convolves the empirical estimation obtained from a finite data set with a squared integrate kernel function in order to reduce the variance of the probability distribution estimation. Both Gaussian and Cauchy kernels are used alternatively during evolution to utilize their intrinsic complementary characteristics.…”
Section: Non-parametric Probabilistic Modelsmentioning
confidence: 99%
“…The MOPED (Multi-Objective Parzen based Estimation of Distribution) algorithm is a multi-objective optimisation algorithm for continuous problems that uses the Parzen method to build a probabilistic representation of Pareto solutions, with multivariate dependencies among variables [4], [2]. Similarly to what was done in [8] for multi-objective Bayesian Optimisation Algorithm (moBOA), some techniques of NSGA-II are used to classify promising solutions in the objective space, while new individuals are obtained by sampling from the Parzen model.…”
Section: A the Evolutionary Optimisation Algorithmmentioning
confidence: 99%
“…The Parzen method [4] pursues a non-parametric approach to kernel density estimation and it gives rise to an estimator that converges everywhere to the true Probability Density Function (PDF) in the mean square sense. Should the true PDF be uniformly continuous, the Parzen estimator can also be made uniformly consistent.…”
Section: A the Evolutionary Optimisation Algorithmmentioning
confidence: 99%