Statistical methods for spatial cluster detection in childhood cancer incidence: A simulation study

2021 ◽  
Vol 70 ◽  
pp. 101873
Author(s):  
Michael M. Schündeln ◽  
Toni Lange ◽  
Maximilian Knoll ◽  
Claudia Spix ◽  
Hermann Brenner ◽  
...  
Data in Brief ◽  
2021 ◽  
Vol 34 ◽  
pp. 106683
Author(s):  
Michael M. Schündeln ◽  
Toni Lange ◽  
Maximilian Knoll ◽  
Claudia Spix ◽  
Hermann Brenner ◽  
...  

2021 ◽  
Vol 20 (1) ◽  
Author(s):  
Ian D. Buller ◽  
Derek W. Brown ◽  
Timothy A. Myers ◽  
Rena R. Jones ◽  
Mitchell J. Machiela

Abstract Background Cancer epidemiology studies require sufficient power to assess spatial relationships between exposures and cancer incidence accurately. However, methods for power calculations of spatial statistics are complicated and underdeveloped, and therefore underutilized by investigators. The spatial relative risk function, a cluster detection technique that detects spatial clusters of point-level data for two groups (e.g., cancer cases and controls, two exposure groups), is a commonly used spatial statistic but does not have a readily available power calculation for study design. Results We developed sparrpowR as an open-source R package to estimate the statistical power of the spatial relative risk function. sparrpowR generates simulated data applying user-defined parameters (e.g., sample size, locations) to detect spatial clusters with high statistical power. We present applications of sparrpowR that perform a power calculation for a study designed to detect a spatial cluster of incident cancer in relation to a point source of numerous environmental emissions. The conducted power calculations demonstrate the functionality and utility of sparrpowR to calculate the local power for spatial cluster detection. Conclusions sparrpowR improves the current capacity of investigators to calculate the statistical power of spatial clusters, which assists in designing more efficient studies. This newly developed R package addresses a critically underdeveloped gap in cancer epidemiology by estimating statistical power for a common spatial cluster detection technique.


2021 ◽  
Author(s):  
Monsurul Hoq ◽  
Susan Donath ◽  
Paul Monagle ◽  
John Carlin

Abstract Background: Reference intervals (RIs), which are used as an assessment tool in laboratory medicine, change with age for most biomarkers in children. Addressing this, RIs that vary continuously with age have been developed using a range of curve-fitting approaches. The choice of statistical method may be important as different methods may produce substantially different RIs. Hence, we developed a simulation study to investigate the performance of statistical methods for estimating continuous paediatric RIs.Methods: We compared four methods for estimating age-varying RIs. These were Cole’s LMS, the Generalised Additive Model for Location Scale and Shape (GAMLSS), Royston’s method based on fractional polynomials and exponential transformation, and a new method applying quantile regression using power variables in age selected by fractional polynomial regression for the mean. Data were generated using hypothetical true curves based on five biomarkers with varying complexity of association with age, i.e. linear or nonlinear, constant or nonconstant variation across age, and for four sample sizes (100, 200, 400 and 1000). Root mean square error (RMSE) was used as the primary performance measure for comparison. Results: Regression-based parametric methods performed better in most scenarios. Royston’s and the new method performed consistently well in all scenarios for sample sizes of at least 400, while the new method had the smallest average RMSE in scenarios with nonconstant variation across age. Conclusions: We recommend methods based on flexible parametric models for estimating continuous paediatric RIs, irrespective of the complexity of the association between biomarkers and age, for at least 400 samples.


1990 ◽  
Vol 45 (6) ◽  
pp. 1002-1005 ◽  
Author(s):  
W. R. McWhirter ◽  
A. L. Petroeschevsky

2020 ◽  
Vol 147 (12) ◽  
pp. 3339-3348
Author(s):  
Kristin J. Moore ◽  
Aubrey K. Hubbard ◽  
Lindsay A. Williams ◽  
Logan G. Spector

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