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Mixed functional data analysis for grade-varying longitudinal predictor effects

Research Method · All research methods
Evidence · 2 claims (2 for) · 1 study (1 associational), q3 · 0 of 1 report an effect size · 2 claims rest on one study

Description

The article applies longitudinal mixed functional data analysis (FDA) to estimate regression effects as functions of grade, using linear splines for fixed and random effect functions. It argues FDA "is not constrained by the parametric assumptions of cross-lagged and related models" and enables simultaneous estimation of overall domain-general and domain-specific effects, grade-by-grade contributions of individual variables, and linear and non-linear across-grade change in these effects on subsequent mathematics achievement.

Accounts

  • Mixed functional data analysis for estimating grade-by-grade longitudinal predictor effects: The article applies longitudinal mixed functional data analysis (FDA) to estimate regression effects as functions of grade, using linear splines for fixed and random effect functions. It argues FDA "is not constrained by the parametric assumptions of cross-lagged and related models" and enables simultaneous estimation of overall domain-general and domain-specific effects, grade-by-grade contributions of individual variables, and linear and non-linear across-grade change in these effects on subsequent mathematics achievement. (Geary David C. et al. (2017))

Claims

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Key Sources

  • Geary David C., Nicholas Alan, Li Yaoran, Sun Jianguo. (2017). Developmental Change in the Influence of Domain-General Abilities and Domain-Specific Knowledge on Mathematics Achievement: An Eight-Year Longitudinal Study. Journal of Educational Psychology. https://doi.org/10.1037/edu0000159
Page metadata
Field Value
type research-method
id mixed-functional-data-analysis-for-grade-varying-longitudinal-predictor-effects
title Mixed functional data analysis for grade-varying longitudinal predictor effects
description The article applies longitudinal mixed functional data analysis (FDA) to estimate regression effects as functions of grade, using linear splines for fixed and random effect functions.
status review
generated by process:settle-candidates on 2026-10-24
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