Quantile regression neural networks: Implementation in R and application to precipitation downscaling
By Alex J. Cannon. Computational Geosciences, 2011
390 citations recorded by the source corpus.
Subfields: Atmospheric Science, Environmental Engineering, Global and Planetary Change
View Paper: https://www.semanticscholar.org/paper/3b7cbdfc2d6227285fc773b7091ea11610120c45
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Atmospheric Science
- José Manuel Benítez
- David Salinas
- Christoph Bergmeir
- Konstantinos Benidis
- Valentin Flunkert
- Jan Gasthaus
- Tim Januschowski
- Syama Sundar Rangapuram
In Environmental Engineering
- José Manuel Benítez
- David Salinas
- Christoph Bergmeir
- Konstantinos Benidis
- Valentin Flunkert
- Jan Gasthaus
- Tim Januschowski
- Syama Sundar Rangapuram
In Global and Planetary Change
- Auroop Ratan Ganguly
- José Manuel Benítez
- David Salinas
- Christoph Bergmeir
- Konstantinos Benidis
- Valentin Flunkert
- Jan Gasthaus
- Tim Januschowski
Citations in the corpus
- Neural Networks in R Using the Stuttgart Neural Network Simulator: RSNNS (2012, methodology): “…version of the algorithm” presented by Anastasiadis et al. (2005), and a method for “the calculation of generalized weights”, which are not present in SNNS . monmlp The package monmlp (Cannon 2011a) implements a multi-layer perceptron with partial monotonicity constraints (Zhang and Zhang 1999).”
- DeepSD: Generating High Resolution Climate Change Projections through Single Image Super-Resolution (2017, background): “Similar approaches, among others, include quantile regression neural networks [6], bayesian model averaging[45], and expanded”
- Bias Correction of GCM Precipitation by Quantile Mapping: How Well Do Methods Preserve Changes in Quantiles and Extremes? (2015, neutral): “Similarly, more flexible time-dependent quantile regression (Koenker and Schorfheide 1994; Cannon 2011) orparametricconditionaldensity estimators (Cannon2008, 2012), both of which can accommodate mixed discrete-continuous variables such as precipitation, may also perform better in this application.”
- Probabilistic Forecasting with Spline Quantile Function RNNs (2019, methodology): “In previous work on quantile regression with neural networks, a smoothed version of the pinball loss— essentially an asymmetric version of the Huber loss— has been proposed, to avoid the non-di ↵ erentiability of the pinball loss function at zero (Cannon, 2011).”