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Stacked multiple imputation (MI) offers the best performance for handling missing data in psychological network analysis using neighborhood selection. This method, along with local sample size calculation, minimizes bias in network statistics and edge recovery.

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Area of Science:

  • Psychological network analysis
  • Statistical modeling
  • Missing data imputation

Background:

  • Handling missing values in network analysis often relies on regularization techniques.
  • Nonregularized methods like neighborhood selection using Bayesian Information Criterion (BIC) are effective for psychological networks, especially with uneven missingness.
  • Existing methods require evaluation for missing data handling in this context.

Purpose of the Study:

  • To evaluate multiple imputation (MI) and expectation-maximization (EM) procedures for handling missing values in neighborhood selection via BIC.
  • To assess different sample size calculation methods for log-likelihood and BIC computation.
  • To identify optimal methods for missing data handling and sample size definition in psychological network analysis.

Main Methods:

  • Comparison of stacked MI, grouped MI, direct EM, and two-step EM procedures for missing data.
  • Evaluation of various sample size calculation approaches (e.g., local number of observations per node).
  • Simulation study assessing edge recovery, partial correlation bias, and network statistics.

Main Results:

  • Stacked MI demonstrated superior overall performance in handling missing values.
  • The two-step EM approach is computationally efficient and performs adequately under specific conditions (large N, low missingness, small network).
  • Using the local number of observations per node for sample size calculation minimized bias, especially with high missingness.

Conclusions:

  • Stacked MI is recommended for robust missing data handling in BIC-based neighborhood selection for psychological networks.
  • The R package 'mantar' implements the most effective methods for this analysis.
  • Careful consideration of sample size calculation is crucial, particularly with substantial missing data.