Adding Spatially-Correlated Errors Can Mess Up the Fixed Effect You Love
By James S. Hodges, Brian J. Reich. 2010
449 citations recorded by the source corpus.
Subfields: Economics and Econometrics, Statistics and Probability
View Paper: https://www.semanticscholar.org/paper/59f8c59118bd0cf64ddb865a2db522ff12d9973d
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Economics and Econometrics
- A. Zammit‐Mangion
- Matthew Sainsbury-Dale
- Aritra Sengupta
- Noel Cressie
- Andrew Gelman
- Jonah Gabry
- Daniel P. Simpson
- Bob Carpenter
In Statistics and Probability
- Paul-Christian Burkner
- Andrew Gelman
- Aki Vehtari
- Yuling Yao
- Daniel P. Simpson
- Jonah Gabry
- Charles C. Margossian
- Bob Carpenter
Citations in the corpus
- Effects of spatial autocorrelation and imperfect detection on species distribution models (2018, background): “However, more care should be taken with the interpretation of the model coefficients since covariates may be collinear with the spatial term (Hanks, Schliep, Hooten, & Hoeting, 2015; Hodges & Reich, 2010).”
- Bayesian Workflow (2020, background): “For example, Hodges and Reich (2010) describe how structured model components such as spatial effects can have complex interactions with linear covariate effects.”
- Basis-Function Models in Spatial Statistics (2021, methodology): “This approach has been taken up by Hodges & Reich (2010), Paciorek (2010), Hughes & Haran (2013), and Bradley et al. (2015), and the use of these basis functions in Equations 9 and 10 has become known as restricted spatial regression (RSR).”
- Structural Equation Models for Dealing With Spatial Confounding (2018, methodology): “Based on the same data, Hodges and Reich (2010) introduced restricted spatial regression via an orthogonalization of the spatial effect and the covariate information.”
- Hierarchical statistical modeling of big spatial datasets using the exponential family of distributions (2013, methodology): “(2006) and Hodges and Reich (2010) used a reparameterization of (13) to show that such a SGLMM exhibits spatial confounding for fully Bayesian inference.”