Variable selection for longitudinal survey data
Laura Dumitrescu, Wei Qian, J. N. K. Rao

TL;DR
This paper introduces a new variable selection method for longitudinal survey data using a survey-weighted quadratic inference approach, providing theoretical guarantees and demonstrating finite sample performance through simulations.
Contribution
It presents a novel penalized survey-weighted quadratic inference estimator with proven properties under the joint model-design framework.
Findings
Estimator exists under certain conditions
Estimator is weakly consistent and asymptotically normal
Simulation study shows good finite sample performance
Abstract
In this article we propose a new variable selection method for analyzing data collected from longitudinal sample surveys. The procedure is based on the survey-weighted quadratic inference function, which was recently introduced as an alternative to the survey-weighted generalized estimating function. Under the joint model-design framework, we introduce the penalized survey-weighted quadratic inference estimator and obtain sufficient conditions for the existence, weak consistency, sparsity and asymptotic normality. To illustrate the finite sample performance of the model selection procedure, we include a limited simulation study.
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Taxonomy
TopicsStatistical Methods and Inference · Statistical Methods and Bayesian Inference · Advanced Causal Inference Techniques
