Bayesian Semiparametric Regression for Median Residual Life
By Alan E. Gelfand, Athanasios Kottas. 2003
66 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/c1069673582ff4566c087240a05d726dcac5d533
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Artificial Intelligence
- Joseph B. Kadane
- Surya T. Tokdar
- David B. Dunson
- Athanasios Kottas
- Jack A. Taylor
- Milovan Krnjajic
- Matt Taddy
- Keming Yu
In Statistics and Probability
- Joseph B. Kadane
- Surya T. Tokdar
- Athanasios Kottas
- David B. Dunson
- Jack A. Taylor
- Milovan Krnjajic
- Matt Taddy
- Keming Yu
Citations in the corpus
- Bayesian Semiparametric Modelling in Quantile Regression (2009, background): “More recently, there has been some Bayesian work on censored median regression (e.g. Walker & Mallick, 1999; Kottas & Gelfand, 2001; Hanson & Johnson, 2002), and median residual life regression (Gelfand & Kottas, 2003).”
- Approximate Bayesian inference for quantiles (2005, methodology): “Kottas and Gelfand [10] and Gelfand and Kottas [11] proposed alternative approaches for modeling of median 0 residuals distributions using mixtures.”
- Simultaneous Linear Quantile Regression: A Semiparametric Bayesian Approach (2012, methodology): “Subsequent Bayesian approaches have looked into more flexible formulations of fε(²), including non-parametric formulations with extensions to the heteroscedastic case: fε(² | X = x) (Kottas and Gelfand 2001; Gelfand and Kottas 2003; Kottas and Krnjajić 2009; Thompson et al. 2010).”