2018
DOI: 10.1111/rssc.12309
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Computer Model Calibration with Large Non-Stationary Spatial Outputs: Application to the Calibration of a Climate Model

Abstract: Summary Bayesian calibration of computer models tunes unknown input parameters by comparing outputs with observations. For model outputs that are distributed over space, this becomes computationally expensive because of the output size. To overcome this challenge, we employ a basis representation of the model outputs and observations: we match these decompositions to carry out the calibration efficiently. In the second step, we incorporate the non‐stationary behaviour, in terms of spatial variations of both va… Show more

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Cited by 19 publications
(19 citation statements)
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References 78 publications
(132 reference statements)
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“…A step in this direction has been taken recently to reduce dimension without sacrificing accuracy in the calibration. 47 The ultimate challenge would be to model, and thus calibrate, the timevarying change in the rheological composition of the mixture (and in volume assuming deposits) during motion, but these are currently intractable questions.…”
Section: Discussionmentioning
confidence: 99%
“…A step in this direction has been taken recently to reduce dimension without sacrificing accuracy in the calibration. 47 The ultimate challenge would be to model, and thus calibrate, the timevarying change in the rheological composition of the mixture (and in volume assuming deposits) during motion, but these are currently intractable questions.…”
Section: Discussionmentioning
confidence: 99%
“…In order to explicitly account for common structures among correlated time series, a class of generalized additive models (GAMs; Hastie and Tibshirani, 1990) for the functional decomposition can form the general framework for joint trend estimates. Additive models extend traditional multivariate linear models by replacing linear covariates with smooth functions, each represented by various types of spline functions (depending on the nature of the covariate) (Wahba, 1990;Wood, 2006;Wood et al, 2015;Chang and Guillas, 2019). Nonlinear variability and complex interactions can thus be modeled by using the combination of multiple spline basis representations within the GAM framework.…”
Section: Smoothing Spline Decompositionmentioning
confidence: 99%
“…In order to explicitly account for common structures among correlated time series, a class of generalized additive models (GAMs, Hastie and Tibshirani, 1990) for the functional decomposition can form the general framework for joint trend estimates. Additive models extend traditional multivariate linear models by replacing linear covariates with smooth functions, each represented by various types of spline functions (depending on the nature of the covariate) (Wahba, 1990;Wood, 2006;Sangalli et al, 2013;Wood et al, 2015;Chang and Guillas, 2019). Nonlinear variability and complex interactions can thus be modeled by using the combination of multiple spline basis representations within the GAM framework.…”
Section: Smoothing Spline Decompositionmentioning
confidence: 99%