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Recovering Network Structure from Aggregated Relational Data using Penalized Regression

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arxiv 2001.06052 v1 pith:3KX3MBP6 submitted 2020-01-16 econ.EM econ.GNq-fin.ECstat.AP

classification econ.EMecon.GNq-fin.ECstat.AP
keywords networkdataaggregatedparametricpenalizedregressionrelationalsocial
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Social network data can be expensive to collect. Breza et al. (2017) propose aggregated relational data (ARD) as a low-cost substitute that can be used to recover the structure of a latent social network when it is generated by a specific parametric random effects model. Our main observation is that many economic network formation models produce networks that are effectively low-rank. As a consequence, network recovery from ARD is generally possible without parametric assumptions using a nuclear-norm penalized regression. We demonstrate how to implement this method and provide finite-sample bounds on the mean squared error of the resulting estimator for the distribution of network links. Computation takes seconds for samples with hundreds of observations. Easy-to-use code in R and Python can be found at https://github.com/mpleung/ARD.

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Cited by 2 Pith papers

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  1. Tractable Estimation of Nonlinear Panels with Interactive Fixed Effects

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    A nuclear-norm-initialized gradient descent estimator is asymptotically equivalent to the nonlinear interactive-fixed-effects FE estimator but avoids its high-dimensional non-convex optimization.

  2. Estimating Peer Effects Using Partial Network Data

    econ.EM 2025-09 conditional novelty 6.0 of 10

    A new SGMM and a Bayesian estimator recover peer effects from partially observed networks, and show that Add Health data errors bias the estimated peer effect downward by roughly a third.

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