2018
DOI: 10.1007/978-981-13-0574-0_2
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Copula Theory

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Cited by 3 publications
(1 citation statement)
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“…where ûj = Fj (x j ) represents the integral probability transformation computed using the continuous kernel smoother estimator (Parzen, 1962). The onepar copula (ONC) family is chosen for fitting copula selection because it is simple and flexible in terms of catching natural dependencies between hydrologic elements (Chen and Guo, 2019), which minimizes the computation costs when merging SPPs with fine spatial resolution. In the present study, five common ONCs are used: the Gaussian (GA), Clayton (C), Frank (F), Gumbel (GU), and Joe (J) copulas.…”
Section: D-vine Copula-based Quantile Regression (Dvqr) Modelmentioning
confidence: 99%
“…where ûj = Fj (x j ) represents the integral probability transformation computed using the continuous kernel smoother estimator (Parzen, 1962). The onepar copula (ONC) family is chosen for fitting copula selection because it is simple and flexible in terms of catching natural dependencies between hydrologic elements (Chen and Guo, 2019), which minimizes the computation costs when merging SPPs with fine spatial resolution. In the present study, five common ONCs are used: the Gaussian (GA), Clayton (C), Frank (F), Gumbel (GU), and Joe (J) copulas.…”
Section: D-vine Copula-based Quantile Regression (Dvqr) Modelmentioning
confidence: 99%