2012
DOI: 10.1029/2011wr010660
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Stochastic simulation of nonstationary oscillation hydroclimatic processes using empirical mode decomposition

Abstract: [1] Nonstationary oscillation (NSO) processes are observed in a number of hydroclimatic data series. Stochastic simulation models are useful to study the impacts of the climatic variations induced by NSO processes into hydroclimatic regimes. Reproducing NSO processes in a stochastic time series model is, however, a difficult task because of the complexity of the nonstationary behaviors. In the current study, a novel stochastic simulation technique that reproduces the NSO processes embedded in hydroclimatic dat… Show more

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Cited by 47 publications
(43 citation statements)
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“…The trends are identified through the empirical mode decomposition (EMD) technique, developed to process nonlinear and nonstationary data [ Huang et al , ; Vecchio and Carbone , ], and successfully applied in many different fields [ Loh et al , ; Echeverria et al , ; Coughlin et al , ; Vecchio et al , ; Laurenza et al , ; Capparelli et al , ; Lee and Ouarda , , ]. EMD decomposes a time series into a finite number of intrinsic mode functions (IMFs) and a residual by using an adaptive basis derived from the time series through a so‐called “sifting” process, namely, T(t)=j=0m1θj(t)+rnormalm(t),where T denotes the temperature time series and each IMF θ j ( t ) and residual r m ( t ) are time‐dependent.…”
Section: Methodsmentioning
confidence: 99%
“…The trends are identified through the empirical mode decomposition (EMD) technique, developed to process nonlinear and nonstationary data [ Huang et al , ; Vecchio and Carbone , ], and successfully applied in many different fields [ Loh et al , ; Echeverria et al , ; Coughlin et al , ; Vecchio et al , ; Laurenza et al , ; Capparelli et al , ; Lee and Ouarda , , ]. EMD decomposes a time series into a finite number of intrinsic mode functions (IMFs) and a residual by using an adaptive basis derived from the time series through a so‐called “sifting” process, namely, T(t)=j=0m1θj(t)+rnormalm(t),where T denotes the temperature time series and each IMF θ j ( t ) and residual r m ( t ) are time‐dependent.…”
Section: Methodsmentioning
confidence: 99%
“…Unlike other time frequency analyses (e.g. wavelet analysis), the EMD procedure directly decomposes the original signal into a finite number of components (Lee and Ouarda, 2010, 2011, 2012).…”
Section: Methods and Datamentioning
confidence: 99%
“…최근 기후변화로 인한 극치사상들의 발생이 빈번해지고 있 어, 미래 기후변화에 따른 수문 기상학적인 변화를 예측 분석 하는 연구가 활발히 이루어지고 있다. Kim et al(2010) (Boe et al, 2007;Lee et al, 2012). 그러나 일 강수량으로 유출 모의를 할 경우 짧고 강한 강우의 특성들이 평균화되기 때문에 유출량을 과소평가하게 된다 (Eagleson, 1978).…”
Section: 서 론 일반 기후 모델(Gcm)과 Gcm을 공간적으로 상세화한 형 태인 지역 기후모델(Rcm)은 최상의 유효unclassified