activity
20112026
most citedProjective Limit Random Probabilities on Polish Spaces

18 citations · 44 across the 6 of their papers we have counts for

collaborators

7 papers

stat.ML2026

Debiased Counterfactual Generation via Flow Matching from Observations

Hugh Dance, Johnny Xi, Peter Orbanz +1

Estimating counterfactual distributions under interventions is central to treatment risk assessment and counterfactual generation tasks. Existing approaches model the counterfactua…

math.ST2017★ 14 cited

Subsampling large graphs and invariance in networks

Peter Orbanz

Specify a randomized algorithm that, given a very large graph or network, extracts a random subgraph. What can we learn about the input graph from a single subsample? We derive law…

math.ST2017

Uniform estimation in stochastic block models is slow

Ismaël Castillo, Peter Orbanz

We explicitly quantify the empirically observed phenomenon that estimation under a stochastic block model (SBM) is hard if the model contains classes that are similar. More precise…

math.PR2013

Borel Liftings of Graph Limits

Peter Orbanz, Balazs Szegedy

The cut pseudo-metric on the space of graph limits induces an equivalence relation. The quotient space obtained by collapsing each equivalence class to a point is a metric space wi…

math.ST2013★ 5 cited

Bayesian Models of Graphs, Arrays and Other Exchangeable Random Structures

Peter Orbanz, Daniel M. Roy

The natural habitat of most Bayesian methods is data represented by exchangeable sequences of observations, for which de Finetti's theorem provides the theoretical foundation. Diri…

math.ST2011★ 7 cited

Conjugate Projective Limits

Peter Orbanz

We characterize conjugate nonparametric Bayesian models as projective limits of conjugate, finite-dimensional Bayesian models. In particular, we identify a large class of nonparame…

math.ST2011★ 18 cited

Projective Limit Random Probabilities on Polish Spaces

Peter Orbanz

A pivotal problem in Bayesian nonparametrics is the construction of prior distributions on the space M(V) of probability measures on a given domain V. In principle, such distributi…