Abstract
With the accelerated longitudinal design data of different age cohorts are used to study individual development over a broad age span
during a period of shorter duration. When planning an accelerated longitudinal study one must decide on the number of cohorts, the degree of
overlap among cohorts, and the frequency of observation. This paper provides a framework to study the effects of these three design factors on
the statistical power to detect a linear change. As no simple mathematical formulae for these relations exist, an example is used to illustrate how
the effects of these three design factors can be evaluated. It is shown that the optimal number of cohorts, the optimal degree of overlap among
cohorts, and the optimal frequency of observation depend on the total number of subjects and the total number of measurements. R code for
evaluating the power of longitudinal designs is provided.
during a period of shorter duration. When planning an accelerated longitudinal study one must decide on the number of cohorts, the degree of
overlap among cohorts, and the frequency of observation. This paper provides a framework to study the effects of these three design factors on
the statistical power to detect a linear change. As no simple mathematical formulae for these relations exist, an example is used to illustrate how
the effects of these three design factors can be evaluated. It is shown that the optimal number of cohorts, the optimal degree of overlap among
cohorts, and the optimal frequency of observation depend on the total number of subjects and the total number of measurements. R code for
evaluating the power of longitudinal designs is provided.
| Original language | English |
|---|---|
| Pages (from-to) | 11-24 |
| Number of pages | 14 |
| Journal | Methodology |
| Volume | 7 |
| Issue number | 1 |
| DOIs | |
| Publication status | Published - 2011 |
Keywords
- longitudinal data
- accelerated design
- multilevel model
- statistical power
- linear growth