Publication | Open Access
Bayesian calibration of terrestrial ecosystem models: a study of advanced Markov chain Monte Carlo methods
59
Citations
57
References
2017
Year
Bayesian CalibrationEngineeringEcological ModellingMarkov Chain Monte CarloEarth System ScienceData AssimilationEarth ScienceEcological SimulationUncertainty QuantificationBayesian MethodsMcmc AlgorithmPublic HealthBayesian Hierarchical ModelingClimate ChangePosterior DistributionsTerrestrial Ecosystem ModelsBayesian StatisticsError ModelClimate ModellingApproximate Bayesian Computation
Abstract. Calibration of terrestrial ecosystem models is important but challenging. Bayesian inference implemented by Markov chain Monte Carlo (MCMC) sampling provides a comprehensive framework to estimate model parameters and associated uncertainties using their posterior distributions. The effectiveness and efficiency of the method strongly depend on the MCMC algorithm used. In this work, a differential evolution adaptive Metropolis (DREAM) algorithm is used to estimate posterior distributions of 21 parameters for the data assimilation linked ecosystem carbon (DALEC) model using 14 years of daily net ecosystem exchange data collected at the Harvard Forest Environmental Measurement Site eddy-flux tower. The calibration of DREAM results in a better model fit and predictive performance compared to the popular adaptive Metropolis (AM) scheme. Moreover, DREAM indicates that two parameters controlling autumn phenology have multiple modes in their posterior distributions while AM only identifies one mode. The application suggests that DREAM is very suitable to calibrate complex terrestrial ecosystem models, where the uncertain parameter size is usually large and existence of local optima is always a concern. In addition, this effort justifies the assumptions of the error model used in Bayesian calibration according to the residual analysis. The result indicates that a heteroscedastic, correlated, Gaussian error model is appropriate for the problem, and the consequent constructed likelihood function can alleviate the underestimation of parameter uncertainty that is usually caused by using uncorrelated error models.
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