Weighted Nadaraya–Watson regression estimation
By Zongwu Cai. 2001
88 citations recorded by the source corpus.
Subfields: Finance, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/8875c5ba38a9e9fbe40fa0314dbe78f2c5dbfc3c
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Finance
- Xian Wang
- J. De Gooijer
- Dawit Zerom
- Zongwu Cai
- Liangjun Su
- Qi Li
- James W. Taylor
- Wolfgang Karl Härdle
In Statistics and Probability
Citations in the corpus
- Learning to (Learn at Test Time): RNNs with Expressive Hidden States (2024, unknown): “Consider the TTT layer with the Nadaraya-Watson estimator [6, 11], defined as: where y s = θ V x s is the label view discussed in Subsection 2.3, and is a kernel with bandwidth hyper-parameters θ K and θ Q .”
- Tilted Nonparametric Estimation of Volatility Functions With Empirical Applications (2010, unknown): “Because an absolutely regular time series is α-mixing, lemma A2 of Cai (2001) holds under our assumptions, that is, λ = − hK1f ′(x) υ2f (x) + Oa.”
- On Conditional Density Estimation (2003, background): “CAI (2001, 2002) also extended the smoother of Hall et al. (1999) to contexts other than the distribution function mainly to conditional quantiles.”
- Nonparametric estimation of conditional VaR and expected shortfall (2008, methodology): “Finally, Assumptions B1–B5 are also imposed in Cai (2001).”
- The effects of a “black swan” event (COVID-19) on herding behavior in cryptocurrency markets (2021, unknown): “This preserves the bias, variance, and automatic good boundary behavior properties of the local linear estimator, ensuring flexibility and robustness (Cai, 2001).”