2013
DOI: 10.1016/j.jlp.2013.02.009
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Methodology for global sensitivity analysis of consequence models

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Cited by 19 publications
(14 citation statements)
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“…Quantitative global sensitivity analysis is computationally expensive requiring many thousands of model evaluations. Computational cost and efficiency plays a crucial role in decisions regarding modeling approaches for global sensitivity analysis, particularly for complex systems with a large number of parameters and a long runtime for each simulation (McNally et al, 2011 ; Gant et al, 2013 ). An emulator based upon a Gaussian Process regression model was chosen over eFAST primarily due to computational efficiency: eFAST was not computationally feasible.…”
Section: Discussionmentioning
confidence: 99%
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“…Quantitative global sensitivity analysis is computationally expensive requiring many thousands of model evaluations. Computational cost and efficiency plays a crucial role in decisions regarding modeling approaches for global sensitivity analysis, particularly for complex systems with a large number of parameters and a long runtime for each simulation (McNally et al, 2011 ; Gant et al, 2013 ). An emulator based upon a Gaussian Process regression model was chosen over eFAST primarily due to computational efficiency: eFAST was not computationally feasible.…”
Section: Discussionmentioning
confidence: 99%
“…This involved the construction of a surrogate model, referred to in the literature as an emulator, and performing sensitivity analysis on the emulator. A workflow for the global sensitivity analysis of consequence models using an emulator has been described in Gant et al ( 2013 ); a similar process has been adopted in our work.…”
Section: Methodsmentioning
confidence: 99%
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“…To deduce which of the MODIS-derived inputs produced a substantial effect on the target variable (GSR), two GEM-SA parameters were used: the main effect (ME) and the total effect (TE). The ME enumerates the influence of just one parameter varying in its own in relation to GSR, while the TE comprises the ME plus any variance due to possible interactions between that parameter and all of the other inputs varying at the same time [72]. Figure 2 is a "Lowry plot" and shows the relative contribution to the total variance in GSR, from each selected MODIS input.…”
Section: Data Preparation Feature Selection and Sensitivity Analysismentioning
confidence: 99%
“…Sensitivity analysis investigates the effect of perturbing input parameters on the output of a model (Tur anyi, 1997). Knowing this effect is especially important when parameters are poorly defined or feature a large range of variability (Gant et al, 2013). Performing sensitivity analysis is useful for any system for which the number of parameters involved, combined with the complex behaviour of the system, hinders the understanding of how certain parameters influence the results of interest.…”
Section: Parameter Transformation and Sensitivity Analysismentioning
confidence: 99%