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Impact of Survey Design on Estimation of Exponential-Family Random Graph Models from Egocentrically-Sampled Data
Pavel N Krivitsky1, Martina Morris2, Michał Bojanowski3
1School of Mathematics and Statistics, University of New South Wales, Sydney, NSW, Australia.
Egocentric network sampling, while cost-effective, requires careful design choices for accurate statistical analysis using Exponential-family Random Graph Models (ERGMs). Understanding these choices is crucial for reliable inference on network properties.
Area of Science:
- Social Network Analysis
- Statistical Modeling
- Survey Methodology
Background:
- Egocentric network sampling is a popular, cost-effective method for collecting network data.
- It involves observing a sample of nodes (egos) and their immediate connections (alters).
- Traditional analysis methods have limitations with this data structure.
Purpose of the Study:
- To investigate how design choices in egocentric network studies affect statistical estimation and inference.
- To explore the impact of measurement and sampling strategies on Exponential-family Random Graph Models (ERGMs).
- To provide guidance for optimizing egocentric network study designs.
Main Methods:
- Utilized Exponential-family Random Graph Models (ERGMs) for statistical analysis of egocentric network data.
- Conducted simulation studies to assess the impact of different sampling designs.
- Examined measurement strategies for ego/alter attributes and ties, and sampling strategies for egos/alters.
Main Results:
- Design choices significantly impact the statistical estimation and inference of ERGMs.
- Harmonizing measurement specifications across egos and alters is important for accurate modeling.
- Sampling strategies, such as stratified sampling and degree censoring, demonstrably affect statistical inference.
Conclusions:
- Principled statistical inference is achievable with egocentric network data using ERGMs.
- Careful consideration of measurement and sampling designs is essential for valid conclusions.
- Fitted ERGMs can simulate complete networks, enabling inference on whole-network properties.
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