Bayesian variable and link determination for generalised linear models
By Ioannis Ntzoufras, Petros Dellaportas, Jonathan J. Forster. 2003
100 citations recorded by the source corpus.
Subfields: Artificial Intelligence, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/54b8750ae82e45f7f5dd8b182eb065c2d249f8b4
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
- Andrew Gelman
- Galin L. Jones
- Gareth O. Roberts
- Xiao-Li Meng
- Christophe Andrieu
- Steve P. Brooks
- Paul Fearnhead
- Paolo Giudici
In Statistics and Probability
- Xiao-Li Meng
- Andrew Gelman
- Galin L. Jones
- Gareth O. Roberts
- Christophe Andrieu
- Steve P. Brooks
- Jeffrey S. Rosenthal
- Mark A. Girolami
Citations in the corpus
- Handbook of Markov Chain Monte Carlo: Hardcover: 619 pages Publisher: Chapman and Hall/CRC Press (first edition, May 2011) Language: English ISBN-10: 1420079417 (2012, methodology): “See also Ehlers and Brooks (2003) for an extension to a more general setting, and Ntzoufras et al. (2003) for a centering method in the context of linear models.”
- The pseudo-marginal approach for efficient Monte Carlo computations (2009, methodology): “A solution suggested in [2, 6], which we will refer to as the standard RJ algo-rithm here, can be understood as being a simple variation on the algorithm above, where in the birth move the additional sampling of a new coefficient from a distribution Q is required, resulting in the acceptance ratio 1…”
- BAYESIAN ESTIMATION IN SINGLE-INDEX MODELS (2004, methodology): “Bayesian approaches have been successful with many other nonlinear regression models in recent years, e.g., additive semiparametric regression (Biller (2000)), semiparametric hazard function regression (McKeague and Tighiouart (2000)), nonparametric regression with measurement error (Berry, Carroll ”
- Efficient construction of reversible jump Markov chain Monte Carlo proposal distributions (2003, methodology): “See for example Green (2002) for results based on a Gaussian approximation and Ntzoufras et al. (2002) for applications to generalized linear models.”