High dimensional structured additive regression models: Bayesian regularization, smoothing and predictive performance
By Thomas Kneib, Susanne Konrath, Ludwig Fahrmeir. 2011
46 citations recorded by the source corpus.
Subfields: Environmental Engineering, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/073a2c536b653b144891ba1cde97d33e8ee69f9a
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In Environmental Engineering
In Statistics and Probability
Citations in the corpus
- Review and evaluation of penalised regression methods for risk prediction in low‐dimensional data with few events (2015, background): “In particular, the marginal priors of Bayesian ridge and lasso are quite close after integrating out the hyperparameters, and the two tend to perform very similarly [35].”
- GENERALIZED ADDITIVE PARTIAL LINEAR MODELS WITH HIGH-DIMENSIONAL COVARIATES (2013, methodology): “Such a strategy has been used in the literature, for example, Du, Ma, and Liang (2010) and Kneib, Konrath, and Fahrmeir (2011).”
- Generalized additive models for location, scale and shape for high dimensional data—a flexible approach based on boosting (2012, methodology): “In accordance with the results of Kneib et al. (2010), the inclusion of all available covariates in high dimensional models pays off with respect to increasing prediction accuracy.”
- Twenty years of P-splines (2015, unknown): “Also considering geoadditive structure, Kneib et al. (2011) expanded and unified Bayesian STAR models to further accommodate high-dimensional covariates.”