2013
DOI: 10.1002/wrcr.20354
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Toward diagnostic model calibration and evaluation: Approximate Bayesian computation

Abstract: [1] The ever increasing pace of computational power, along with continued advances in measurement technologies and improvements in process understanding has stimulated the development of increasingly complex hydrologic models that simulate soil moisture flow, groundwater recharge, surface runoff, root water uptake, and river discharge at different spatial and temporal scales. Reconciling these high-order system models with perpetually larger volumes of field data is becoming more and more difficult, particular… Show more

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Cited by 138 publications
(134 citation statements)
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References 54 publications
(66 reference statements)
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“…Thus, the four summary metrics used herein contain sufficient information to provide a reasonably adequate calibration. The interested reader is referred to Vrugt and Sadegh (2013) and Vrugt (submitted for publication) for a much more detailed ABC analysis with particular focus on diagnosis and detection of epistemic errors.…”
Section: Case Study Iv: Diagnostic Model Evaluationmentioning
confidence: 99%
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“…Thus, the four summary metrics used herein contain sufficient information to provide a reasonably adequate calibration. The interested reader is referred to Vrugt and Sadegh (2013) and Vrugt (submitted for publication) for a much more detailed ABC analysis with particular focus on diagnosis and detection of epistemic errors.…”
Section: Case Study Iv: Diagnostic Model Evaluationmentioning
confidence: 99%
“…A plea for this approach has been made by Gupta et al (2008) and Vrugt and Sadegh (2013) have provided the mathematical foundation for diagnostic model evaluation using ABC. Subsequent work by Sadegh et al (2015b) has shown the merits of this methodology by addressing the stationarity paradigm.…”
Section: Improved Treatment Of Uncertaintymentioning
confidence: 99%
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“…As described by Vrugt and Sadegh (2013), for scenarios focused on parameter uncertainty (as is the case in this paper) the posterior parameter distribution p(θ|y) given the streamflow y is estimated using Bayes theorem:…”
Section: The Parameter-state Ensemble Data Assimilation (P-seda) Filtermentioning
confidence: 99%
“…In particular, a Bayesian approach allows us to update prior ensembles using measurements and to investigate the associated uncertainties (Bocquet et al 2010). In the recent decade, Bayesian-based approaches have been widely used to estimate hydrologic variables, especially for probabilistic hydrologic forecasting (Kavetski et al 2006;Bulygina and Gupta 2010;Renard et al 2011;Moradkhani et al 2012;DeChant and Moradkhani 2012;Najafi et al 2012;Vrugt and Sadegh 2013;DeChant and Moradkhani 2014). All of these studies have been focused on quantifying scalar variables or low-dimensional parameter spaces.…”
Section: Introductionmentioning
confidence: 99%