Literature DB >> 32436295

Using the waiting time distribution with random index dates to estimate prescription durations in the presence of seasonal stockpiling.

Katrine Bødkergaard1, Randi M Selmer2, Jesper Hallas3, Lars J Kjerpeseth2,4, Anton Pottegård3, Eva Skovlund2,4, Henrik Støvring1.   

Abstract

PURPOSE: A pervasive problem in registry-based pharmacoepidemiological studies is what exposure duration to assign to individual prescriptions. The parametric waiting time distribution (WTD) has been proposed as a method to estimate such durations. However, when prescription durations vary due to seasonal stockpiling, WTD estimates will vary with choice of index date. To counter this, we propose using random index dates.
METHODS: Within a calendar period of a given length, δ, we randomly sample individual index dates. We include the last prescription redemption prior to the index date in the analysis. Only redemptions within distance δ of the index date are included. In a simulation study with varying types and degrees of stockpiling at the end of the year, we investigated bias and precision of the reverse WTD with fixed and random index dates, respectively. In addition, we applied the new method to estimate durations of Norwegian warfarin prescriptions in 2014.
RESULTS: In simulation settings with stockpiling, the reverse WTD with random index dates had low relative biases (-0.65% to 6.64%) and high coverage probabilities (92.0% to 95.3%), although when stockpiling was pronounced, coverage probabilities decreased (2.7% to 85.8%). Using a fixed index date was inferior. The estimated duration of warfarin prescriptions in Norway using random index dates was 131 (130; 132) days.
CONCLUSIONS: In the presence of seasonal stockpiling, the WTD with random index dates provides estimates of prescription durations, which are more stable, less biased and with better coverage when compared to using a fixed index date.
© 2020 John Wiley & Sons Ltd.

Entities:  

Keywords:  maximum likelihood; parametric modelling; pharmacoepidemiology; prescription duration; seasonal variation; waiting time distribution

Mesh:

Substances:

Year:  2020        PMID: 32436295     DOI: 10.1002/pds.5026

Source DB:  PubMed          Journal:  Pharmacoepidemiol Drug Saf        ISSN: 1053-8569            Impact factor:   2.890


  3 in total

1.  Interrupted time series analysis using autoregressive integrated moving average (ARIMA) models: a guide for evaluating large-scale health interventions.

Authors:  Andrea L Schaffer; Timothy A Dobbins; Sallie-Anne Pearson
Journal:  BMC Med Res Methodol       Date:  2021-03-22       Impact factor: 4.615

2.  Rationale and performances of a data-driven method for computing the duration of pharmacological prescriptions using secondary data sources.

Authors:  Laura Pazzagli; David Liang; Morten Andersen; Marie Linder; Abdul Rauf Khan; Maurizio Sessa
Journal:  Sci Rep       Date:  2022-04-15       Impact factor: 4.379

3.  Incidence in pharmacoepidemiology-Basic definitions and types of misclassification.

Authors:  Mikael Hoffmann; Henrik Støvring
Journal:  Basic Clin Pharmacol Toxicol       Date:  2022-04-13       Impact factor: 3.688

  3 in total

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