2020
DOI: 10.5194/amt-2020-284
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RainForest: A random forest algorithm for quantitative precipitation estimation over Swizerland

Abstract: Abstract. Quantitative precipitation estimation (QPE) is a difficult task, particularly in complex topography, and requires the adjustment of empirical relations between radar observables and precipitation quantities, as well as methods to transform observations aloft to estimations at the ground level. In this work, we tackle this classical problem with a new twist, by training a random forest (RF) regression to learn a QPE model directly from a large database comprising four years of combined gauge and polar… Show more

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Cited by 3 publications
(3 citation statements)
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References 37 publications
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“…It seems likely that producing biased extreme values is an inherited behavior of the RF model. This is because the final prediction value is obtained by the averaging of the prediction of each tree, which could reduce the value range due to the smoothing effect of averaging [87,88]. Therefore, post processing, which entails the rescaling of the downscaled SM to in situ SM observations using approaches such as linear regression or cumulative distribution function (CDF) matching, could correct the observed bias of extreme SM values if a in situ measurements network was available.…”
Section: Advantages and Limitations Of This Studymentioning
confidence: 99%
“…It seems likely that producing biased extreme values is an inherited behavior of the RF model. This is because the final prediction value is obtained by the averaging of the prediction of each tree, which could reduce the value range due to the smoothing effect of averaging [87,88]. Therefore, post processing, which entails the rescaling of the downscaled SM to in situ SM observations using approaches such as linear regression or cumulative distribution function (CDF) matching, could correct the observed bias of extreme SM values if a in situ measurements network was available.…”
Section: Advantages and Limitations Of This Studymentioning
confidence: 99%
“…As shown in Figure 5, RF has underestimated large values and overestimated small values. This is due to its own principles, RF tends to intermediate predicted values, the extreme observations are estimated using averages of response values that are closer to those observations (Zhang and Lu, 2012;Wolfensberger et al, 2021). The result of LR is similar to the GAM, which is significantly lower than that of the other three methods (Sun et al, 2015;Masinda et al, 2021;Yu et al, 2021).…”
Section: Model Evaluation and Comparisonmentioning
confidence: 96%
“…First, due to the features of the algorithm itself, RF averages the results for all regression trees. The underestimation of extreme values and overestimation of small values appears to be a common problem for RF regression models (C ̌eh et al, 2018;Zimmerman et al, 2018;Wolfensberger et al, 2021). Second, the training data sets contained very few extreme pCO 2 values and they were underrepresented in the RF model, thereby leading to a more mean-biased output from the RF model.…”
Section: Advantages and Limitations Of Rf Modelmentioning
confidence: 99%