2018
DOI: 10.1111/rssc.12270
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Marginal Logistic Regression for Spatially Clustered Binary Data

Abstract: Summary Clustered data are often analysed under the assumption that observations from distinct clusters are independent. The assumption may not be correct when the clusters are associated with different locations within a study region, as, for example, in epidemiological studies involving subjects nested within larger units such as hospitals, districts or villages. In such cases, correct inferential conclusions critically depend on the amount of spatial dependence between locations. We develop a modification o… Show more

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Cited by 3 publications
(3 citation statements)
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“…In this analysis, the probabilities and the odds ratio are used to interpret the coefficients. The probability ratio Ω is the correlation of the probability value calculated for x = 1, between the probability value calculated for x = 0 [59]. According to this, the odds ratio can be written as follows:…”
Section: Data Collection and Analysis Processmentioning
confidence: 99%
“…In this analysis, the probabilities and the odds ratio are used to interpret the coefficients. The probability ratio Ω is the correlation of the probability value calculated for x = 1, between the probability value calculated for x = 0 [59]. According to this, the odds ratio can be written as follows:…”
Section: Data Collection and Analysis Processmentioning
confidence: 99%
“…In principle, it is possible to simultaneously model the mean and covariance structure for binary responses, with the latter parameterized in terms of pairwise log‐odds ratios (Albert & Mcshane, ; Carey, Zeger, & Diggle, ; Cattelan & Varin, ; Heagerty & Zeger, ). This approach has the advantage of providing covariate‐adjusted lorelogram estimators that account for non‐stationarity, while also guarding against type I errors when making inferences about mean parameters.…”
Section: Other Potential Applications and Future Researchmentioning
confidence: 99%
“…In the last several decades, there are a large number of works on GEE for analyzing longitudinal data; see Hardin and Hilbe (2012) for an overview. The GEE has also been used for Statistica Sinica: Newly accepted Paper (accepted author-version subject to English editing) analyzing spatially dependent data; see Oman et al (2007), Lin (2008), Lin (2010), Thurman et al (2015), Adegboye et al (2018) and Cattelan and Varin (2018). We aim to develop a flexible and computationally feasible GEE method to deal with spatial data with complex spatial dependence, which is commonly seen in practice (Guan et al, 2004).…”
Section: Introductionmentioning
confidence: 99%