2003
DOI: 10.1007/978-3-540-39592-8_100
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Applying Neural Networks to Study the Mesoscale Variability of Oceanic Boundary Currents

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Cited by 2 publications
(2 citation statements)
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“…Thus, when the original dataset have many dimensions, several authors opt to filter the data before the NLPCA analysis, like the use of PCA reduction techniques [1], [5]. Using the former approach, the simplification introduced by the use of linear PCA analysis can lead to erroneous outputs or, at least, can produce coarser results.…”
Section: Principal Component Analysis Methods a Principal Compomentioning
confidence: 99%
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“…Thus, when the original dataset have many dimensions, several authors opt to filter the data before the NLPCA analysis, like the use of PCA reduction techniques [1], [5]. Using the former approach, the simplification introduced by the use of linear PCA analysis can lead to erroneous outputs or, at least, can produce coarser results.…”
Section: Principal Component Analysis Methods a Principal Compomentioning
confidence: 99%
“…Once Let f: RP -+ r denotes the function modeled by layers 1, 2 and 3, and let s: Rr -* RP denotes the function modeled by layers 3, 4 and 5. Using this notation, the weights in the NLPCA network are determined under the following objective function: n min EII---1l 1=1 (1) , where X' is the output of the network. The relation associated with u and X is now generalized to u = f(X), where f can be any nonlinear function explained by a feed-forward NN mapping from input layer to the bottleneck layer and instead of PCA, X1 -Xe11 is minimized by nonlinear mapping functions, A' = s(u).…”
Section: Principal Component Analysis Methods a Principal Compomentioning
confidence: 99%