A random coefficient growth curve analysis of mental development in low-birth-weight infants

R L Carter1, M B Resnick, M Ariet

  • 1Department of Statistics, University of Florida, Gainesville 32610.

Statistics in Medicine
|January 30, 1992
PubMed

Insights

Low-birth-weight infants show cognitive development declines with age. Factors like race and mother's education impact this decline, but birth weight itself does not significantly alter the rate of cognitive development.

Area of Science:

  • Pediatrics
  • Developmental Psychology
  • Biostatistics

Background:

  • Longitudinal data analysis is crucial for understanding patient development over time.
  • Assessing cognitive development in low-birth-weight infants requires specialized statistical approaches.

Purpose of the Study:

  • To apply advanced growth curve analysis to longitudinal cognitive data in low-birth-weight infants.
  • To examine the relationship between cognitive development (Bayley's Mental Development Index - MDI) and age across different demographic groups.
  • To investigate the influence of covariates like birth weight, race, sex, and mother's education on cognitive trajectories.

Main Methods:

  • Utilized statistical methods for growth curve analysis proposed by Vonesh and Carter.
  • Analyzed repeated measures data on preschool cognitive development (MDI) in four race by sex groups of low-birth-weight infants.
  • Tested assumptions required for the valid application of growth curve models.

Main Results:

  • Significant declines in MDI with increasing age were observed in all infant groups.
  • Birth weight influenced the overall MDI level but not the rate of decline.
  • The rate of MDI decline was significantly associated with race and mother's education.

Conclusions:

  • Despite risks associated with prematurity, developmental delays in low-birth-weight infants often emerge with age.
  • Growth curve analysis provides a valid framework for studying cognitive development trajectories in this population.
  • Further research is needed on alternative methods when growth curve assumptions are violated.

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