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Jean Pouget-Abadie

Researcher at Université de Montréal

Publications -  25
Citations -  43672

Jean Pouget-Abadie is an academic researcher from Université de Montréal. The author has contributed to research in topics: Graph (abstract data type) & Computer science. The author has an hindex of 10, co-authored 21 publications receiving 32708 citations. Previous affiliations of Jean Pouget-Abadie include Google & Harvard University.

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Proceedings ArticleDOI

Optimizing Cluster-based Randomized Experiments under Monotonicity

TL;DR: A monotonicity condition is introduced under which a novel two-stage experimental design allows us to determine which of two cluster-based designs yields the least biased estimator.
Proceedings Article

Inferring Graphs from Cascades: A Sparse Recovery Framework

TL;DR: In this paper, a general model of cascades, including the voter model and the independent cascade model, is introduced and the first algorithm which recovers the graph's edges with high probability and O(s log m) measurements where s is the maximum degree of the graph and m is the number of nodes.
Proceedings ArticleDOI

Randomized Experimental Design via Geographic Clustering

TL;DR: GeoCUTS as mentioned in this paper uses a random sample of anonymized traffic from Google Search to form a graph representing user movements, then constructs a geographically coherent clustering of the graph.
Posted Content

Testing for arbitrary interference on experimentation platforms

TL;DR: In this paper, the authors introduce an experimental design strategy for testing whether the assumption of no interference among users holds, under which the outcome of one user does not depend on the treatment assigned to other users, is rarely tenable on such platforms.
Posted Content

Causal Inference with Bipartite Designs.

TL;DR: The generalized propensity score literature is leveraged to show that unbiased estimates of causal effects for bipartite experiments under a standard set of assumptions can be obtained, and the construction of confidence sets with proper coverage probabilities is discussed.