2010
DOI: 10.1016/j.physd.2009.11.006
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Low-dimensional nonlinearity of ENSO and its impact on predictability

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Cited by 7 publications
(5 citation statements)
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“…While the large perturbation growth occurs prior to the decay phase of El Nino (bins 11-13) and during the transition period from a cold to a warm state (bins 3-5). These results are generally consistent with former SV studies (e.g., Chen et al 1997;Xue et al 1997a) and breeding vector results (e.g., Cai et al 2003;Tang and Deng 2009) and further confirm the sensitivity of perturbation growth on ENSO phase. In the next section, we will identify and investigate the possible physical processes controlling the perturbation (error) growth in the ZC model.…”
Section: Variations Of the Singular Valuesupporting
confidence: 91%
“…While the large perturbation growth occurs prior to the decay phase of El Nino (bins 11-13) and during the transition period from a cold to a warm state (bins 3-5). These results are generally consistent with former SV studies (e.g., Chen et al 1997;Xue et al 1997a) and breeding vector results (e.g., Cai et al 2003;Tang and Deng 2009) and further confirm the sensitivity of perturbation growth on ENSO phase. In the next section, we will identify and investigate the possible physical processes controlling the perturbation (error) growth in the ZC model.…”
Section: Variations Of the Singular Valuesupporting
confidence: 91%
“…This increase in the volatility and second-order moment may lead to an increasing frequency of extreme events such as extreme precipitation and temperature (Arblaster & Alexander, 2012;Higgins, Kousky, & Xie, 2011) or extreme drought conditions (Baling & Goodrich, 2007;Rajagopalan, Cook, Lall, & Ray, 2000) in relation to extreme ENSO phases. These changes may also lead to an increase in ENSO-driven climate uncertainty and variability and may make future climate prediction extremely difficult at both regional and global levels (Tang & Deng, 2010).…”
Section: Discussionmentioning
confidence: 99%
“…The theory that ENSO time series is a stochastic system rather than a chaotic one has led to the development of stochastic approach for ENSO (Ubilava and Helmers 2013;Hall et al 2001). Several studies have identify chaos in the dynamics of ENSO using tools such as bred vector (Tang and Deng 2010), dynamical models (Vallis 1986;Chang et al 1996;Tziperman et al 1994), false nearest neighbour and correlation dimension (Chang et al 1996;Tsonis 2009), Lyapunov Exponent (Tsonis 2009) and nonlinear prediction error (Elsner and Tsonis 1993). The dimension of ENSO reported from dynamical models include 3.5 (Tziperman et al 1994), 2.4 & 2.6 (Chang et al 1996, < 2 (Jin et al 2005), 3 and 4 (Tsonis 2009) and 8 (Aijain 1998).…”
Section: Introductionmentioning
confidence: 99%