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Research map / Probabilistic and scientific modeling / Dynamical systems

Dependent Relational Gamma Process Models for Longitudinal Networks

ICML 2018 · Probabilistic and scientific modeling › Dynamical systems · approach: Latent dynamics models · 15 citations (OpenAlex)

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Measured effects reported in the paper

What was changedWhereMeasuredEffect
Use Bernoulli-Poisson link with thinned group dynamics (DRGPM) instead of logistic link (DRIFT)longitudinal network model · FFDC, DBLP, Enronseconds per iteration: 0.623 vs 164.342 on FFDCHelped
Dynamic models vs static HGPEPM on DBLPDRGPM · DBLPPR (missing link): 0.425 vs 0.791 for HGPEPMHurt
Replace logistic link (DRIFT) with BPL-based DRGPMmissing link prediction · FFDCAUROC: 0.924 vs 0.933 for DRIFTMixed
Gamma Markov chain node-group membership dynamics with group birth/death thinning (DRGPM) vs D-GPPFmissing link prediction · EnronPR: 0.597 vs 0.499 for D-GPPFHelped
Gamma Markov chain node-group membership dynamics with group birth/death thinning (DRGPM) vs DPGMfuture network forecasting · EnronAUROC: 0.886 vs 0.883Helped
Explicit group birth/death thinning vs DRGPM-free static membership (D-GPPF) in forecastingDRGPM · FFDC, DBLPAUROC (forecasting): 0.852 vs 0.842 (FFDC, D-GPPF); 0.753 vs 0.734 (DBLP, D-GPPF)Helped
Gamma Markov membership dynamics + thinning vs DPGM (no group thinning): per-iteration timeDRGPM · FFDC, DBLP, Enronseconds per iteration: 0.623 vs 0.748 (FFDC); 1.217 vs 1.676 (DBLP)Helped

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