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Edoardo M. Airoldi

Researcher at Temple University

Publications -  230
Citations -  20370

Edoardo M. Airoldi is an academic researcher from Temple University. The author has contributed to research in topics: Estimator & Inference. The author has an hindex of 50, co-authored 224 publications receiving 18276 citations. Previous affiliations of Edoardo M. Airoldi include Google & Harvard University.

Papers
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Journal ArticleDOI

Tree preserving embedding

TL;DR: This work develops a new approach to dimensionality reduction: tree preserving embedding, which uses the topological notion of connectedness to separate clusters at all resolutions and provides a formal guarantee of cluster separation for this approach that holds for finite samples.
Journal ArticleDOI

Estimating a Structured Covariance Matrix From Multilab Measurements in High-Throughput Biology

TL;DR: It is found that the correlation between mRNA and protein levels is quite high under the studied conditions, in yeast, suggesting that post-transcriptional regulation plays a less prominent role than previously thought.
Proceedings ArticleDOI

Recovering latent time-series from their observed sums: network tomography with particle filters.

TL;DR: i-FILTER improves the state-of-the-art by introducing explicit time dependence, and by using realistic, non-Gaussian marginals in the statistical models for the traffic flows, as never attempted before.
Posted Content

A systematic investigation of classical causal inference strategies under mis-specification due to network interference.

TL;DR: In this paper, a semi-parametric representation for potential outcomes as a function of the exposure neighborhood is developed for the case of network interference, where the treatment assignment of a unit may depend on the treatment assigned to other units.

Bayesian mixed-membership models of complex and evolving networks

TL;DR: The extent to which this novel framework incorporates, generalizes, and extends other probabilistic approaches present in the literature, and argues that it provides the foundations of a statistical theory of (random) graphs is discussed.