Conditional Quantiles for Dependent Functional Data with Application to the Climatic El Niño Phenomenon
By Frédéric Ferraty, Algeria Philippe Vieu. 2005
122 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/55deaddbd1b0f5e1a9b152d6b1bed49f9ace50e9
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
- Nengxiang Ling
- Sonja Greven
- Philippe Vieu
- Fabian Scheipl
- Sarah Brockhaus
- Frédéric Ferraty
- Heng Lian
- Kengo Kato
Citations in the corpus
- The functional linear array model (2015, methodology): “A fundamentally different approach is pursued by Ferraty et al. (2005, 2007) who estimate scalar-on-function regression models nonparametrically using kernel methods, yielding predictions but no interpretable models.”
- Estimation in functional linear quantile regression (2012, methodology): “[18] considered nonparametric estimation of conditional quantiles imsart-generic ver.”
- Nonparametric modelling for functional data: selected survey and tracks for future (2018, background): “Extension of Equation (8) for a dependent sample is presented in [94].”
- Asymptotic Results of a Nonparametric Conditional Quantile Estimator for Functional Time Series (2008, unknown): “The manner to transform this times series to functional data can be found in Ferraty et al. (2005) and here we show only a sample of 54 dependent functional data (see Fig.”
- Cross-validated estimations in the single-functional index model (2008, background): “Typically, an observation of a functional variable can be a spectrometric curve (see [9]), a radar waveform (see [10–12]), a period of a time series (for instance, a period of the El Ninño sea surface temperature described in [13]).”