2010
DOI: 10.1002/sim.3841
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Dose‐response analyses using restricted cubic spline functions in public health research

Abstract: Taking into account a continuous exposure in regression models by using categorization, when non-linear dose-response associations are expected, have been widely criticized. As one alternative, restricted cubic spline (RCS) functions are powerful tools (i) to characterize a dose-response association between a continuous exposure and an outcome, (ii) to visually and/or statistically check the assumption of linearity of the association, and (iii) to minimize residual confounding when adjusting for a continuous e… Show more

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Cited by 1,376 publications
(1,004 citation statements)
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References 42 publications
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“…The dose-response relationship between inhospital mortality and BMI was calculated using a restricted cubic spline function fitted for a logistic regression model after testing the overall association and linearity using the percentage RCS Reg SAS macro developed by Desquilbet and Mariotti. 22 Odds ratios and 95% CI were calculated for BMI values with respect to the reference value of 23.0 kg/m 2 after controlling simultaneously for all potential confounding factors. To adjust for clustering within hospitals, generalized estimating equations 23 were used.…”
Section: Resultsmentioning
confidence: 99%
“…The dose-response relationship between inhospital mortality and BMI was calculated using a restricted cubic spline function fitted for a logistic regression model after testing the overall association and linearity using the percentage RCS Reg SAS macro developed by Desquilbet and Mariotti. 22 Odds ratios and 95% CI were calculated for BMI values with respect to the reference value of 23.0 kg/m 2 after controlling simultaneously for all potential confounding factors. To adjust for clustering within hospitals, generalized estimating equations 23 were used.…”
Section: Resultsmentioning
confidence: 99%
“…We used multivariable logistic regression to calculate the odds ratios (ORs) for the 4-year incidences of the outcomes between eosinophil counts and a reference count of 0.16 3 10 9 /l which was the median eosinophil count in our data. These ORs were adjusted for known and possible confounders such as sex, age, year, and month of DIFF sampling, CRP (as a surrogate marker for increased inflammation), previous DIFF sampling and competing comorbid conditions (CCI), and modeled as a restricted cubic spline [15]. The potential confounders were included as additional variables in the logistic regression models.…”
Section: Methodsmentioning
confidence: 99%
“…The latter was done by way of linear splines. First, restricted cubic spline models were used (data not shown) as inference to help us to see the shape of the curves and choose the knots (or cut points) for linear splines 12. SI was modeled as cubic splines with knots at 5th, 50th and 95th percentiles of SI.…”
Section: Methodsmentioning
confidence: 99%