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Bayesian calibration of hydrologic models effectively addresses parameter uncertainties and improves predictions, but the joint inference of hydrologic and error model parameters often suffers from slow convergence due to high-dimensional interactions. To overcome this, a surrogate-aided error model is introduced that decouples their inference. This method uses support vector regression (SVR) as a surrogate, to estimate error model parameters conditioned on hydrologic parameters. This approach accelerates convergence (requiring 50% fewer samples) and improves predictive accuracy, consistently improving or maintaining Continuous Ranked Probability Scores across a range of test models. These advantages are demonstrated through an application to the GR4J model across 12 MOPEX watersheds. The reduced computational demand makes this particularly valuable for large-scale hydrologic modeling when computational resources are limited. • Proposes a new framework using a surrogate-aided model to help efficiently decouple the inference of hydrologic/error parameters • Achieves 50% faster MCMC convergence compared to common methods across 12 MOPEX watersheds • Reduces CRPS to 0.25, outperforming benchmarks using an SVR-optimized error model
Arabzadeh et al. (Sat,) studied this question.
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