2008
DOI: 10.1198/016214507000001265
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Spatial Analysis to Quantify Numerical Model Bias and Dependence

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Cited by 197 publications
(189 citation statements)
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“…One explanation is that several institutions have contributed a set of two or three climate models, have shared parts of code, and input datasets and expertise of those developing the GCMs, so the resulting parts of the model bias may be similar in some or all models (Jun et al 2008;Knutti et al 2010). Therefore, determining underlying reasons for high/low SSs with the GCM model characteristics that are responsible for the biases may not be possible.…”
Section: Discussionmentioning
confidence: 99%
“…One explanation is that several institutions have contributed a set of two or three climate models, have shared parts of code, and input datasets and expertise of those developing the GCMs, so the resulting parts of the model bias may be similar in some or all models (Jun et al 2008;Knutti et al 2010). Therefore, determining underlying reasons for high/low SSs with the GCM model characteristics that are responsible for the biases may not be possible.…”
Section: Discussionmentioning
confidence: 99%
“…In our analysis, high correlations are found in some variable metrics, but the physical reasoning has not been uncovered. Previous studies have pointed out that the CMIP3 models are not mutually independent and their e¤ective number is only between five and ten (Jun et al 2008a(Jun et al , 2008bPennell and Reichler 2010). The estimation of the e¤ective model number by using PCA is equivalent to that of the number of e¤ective metrics or measures of inter-model similarity, since the numbers of nonzero eigenvalues of inter-model and inter-variable covariance matrices of C are identical.…”
Section: Discussionmentioning
confidence: 99%
“…Even if model biases were distributed randomly, the number of available models would be unlikely su‰cient for their perfect cancellation (e.g., Knutti et al 2010). In fact, the e¤ective number (or degrees of freedom: DOFs) of the CMIP3 models has been estimated to be only between five and ten (Jun et al 2008a(Jun et al , 2008bKnutti et al 2010;Pennell and Reichler 2010). In other words, the amount of information provided as an ensemble of those models may be less than what would be expected under the assumption that all the models were mutually independent1.…”
Section: Introductionmentioning
confidence: 99%
“…The use of a global criterion and consequently of a single predictor for all domain D does not acknowledge that some predictors are locally better than others, but it does allow a reconstructed map that retains more physical interpretability to be chosen. A similar issue arises in climate science when we need to determine what is the "best" global or regional circulation model in a multi-model ensemble, and how to combine information to gain better predictions (see for example Jun et al 2008b, a;Knutti 2010;Tebaldi et al 2004Tebaldi et al , 2005. In that context, the field output, be it any physical variable, represents the solution of systems of partial differential equations (PDEs): it therefore has an important physical meaning.…”
Section: Interpretability Of Spatial Predictors Comparisonsmentioning
confidence: 99%