2017
DOI: 10.1016/j.jhydrol.2017.01.026
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Towards an improved ensemble precipitation forecast: A probabilistic post-processing approach

Abstract: Recently, ensemble post-processing (EPP) has become a commonly used approach for reducing the uncertainty in forcing data and hence hydrologic simulation. The procedure was introduced to build ensemble precipitation forecasts based on the statistical relationship between observations and forecasts. More specifically, the approach relies on a transfer function that is developed based on a bivariate joint distribution between the observations and the simulations in the historical period. The transfer function is… Show more

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Cited by 57 publications
(30 citation statements)
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“…Since the early 1990s, these models have also been used successfully in hydrology, including modeling of rainfall-runoff processes, river flow prediction, and so on. Dehghani and Moradkhani [25] outlined the benefits of the ANN model, which has made widespread use in various fields:…”
Section: Artificial Neural Networkmentioning
confidence: 99%
“…Since the early 1990s, these models have also been used successfully in hydrology, including modeling of rainfall-runoff processes, river flow prediction, and so on. Dehghani and Moradkhani [25] outlined the benefits of the ANN model, which has made widespread use in various fields:…”
Section: Artificial Neural Networkmentioning
confidence: 99%
“…e aforementioned marginal distributions, along with the relationships between (p, q) and (μ, σ), are summarized in Table 3. Subsequently, AIC criteria and K-S test are employed to judge the adequacies of the candidate models, from equations (8) and (16), respectively. Here, due to the same sample size of n � 22, the critical value is D n,α � 0.2809, at the significance level of 0.05. e results of good-of-fit test are given in Table 4.…”
Section: Optimal Marginal Distribution Deduction Information Diffusimentioning
confidence: 99%
“…Recently, the copula approach, considering the deduction of marginal distribution and the selection of optimal copula function separately, provides a fairly general way for modeling joint distribution [12][13][14]. A copula is a function that maps the joint distribution of variables with their one-dimensional marginal distributions [15,16]. Arbitrary marginal distribution and corresponding dependence structure can be incorporated by it.…”
Section: Introductionmentioning
confidence: 99%
“…The basic idea is to 5 develop a statistical model by exploiting the joint relationship between observations and NWP forecasts, estimate the model parameters using past data, and reproduce post-processed ensemble forecasts of the future (Roulin and Vannitsem, 2012;Robertson et al, 2013;Chen et al, 2014;Khajehei, 2015;Shrestha et al, 2015;Khajehei and Moradkhani, 2017;Schaake et al, 2007;Wu et al, 2011;Tao et al, 2014). The range of complexity in the post processing approaches vary from regression-based approaches to parametric or non-parametric models based on the meteorological variables (wind speed, 10 temperature, precipitation etc.)…”
mentioning
confidence: 99%