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20182026
most citedNon-Vacuous Generalization Bounds at the ImageNet Scale: A PAC-Bayesian Compression Approach

88 citations · 96 across the 13 of their papers we have counts for

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Showing 2024Show all

6 papers · 1 filter

cs.CE2024★ 1 cited

Designing Mechanical Meta-Materials by Learning Equivariant Flows

Mehran Mirramezani, Anne S. Meeussen, Katia Bertoldi +2

Mechanical meta-materials are solids whose geometric structure results in exotic nonlinear behaviors that are not typically achievable via homogeneous materials. We show how to dra…

math.ST2024

Slow rates of approximation of U-statistics and V-statistics by quadratic forms of Gaussians

Kevin Han Huang, Peter Orbanz

We construct examples of degree-two U- and V-statistics of i.i.d.~heavy-tailed random vectors in , whose -th moments exist for , and provide tight…

math.PR2024

Gaussian universality for approximately polynomial functions of high-dimensional data

Kevin Han Huang, Morgane Austern, Peter Orbanz

Gaussian universality results assert that the properties of many estimators remain unchanged when the input data are replaced by Gaussians. Such results have gained popularity in h…

math.ST2024

Global optimality under amenable symmetry constraints

Peter Orbanz

Consider a convex function that is invariant under an group of transformations. If it has a minimizer, does it also have an invariant minimizer? Variants of this problem appear in…

cs.DM2024

The Graph Pencil Method: Mapping Subgraph Densities to Stochastic Block Models

Lee M Gunderson, Gecia Bravo-Hermsdorff, Peter Orbanz

In this work, we describe a method that determines an exact map from a finite set of subgraph densities to the parameters of a stochastic block model (SBM) matching these densities…

math.PR2024

Poisson approximation for stochastic processes summed over amenable groups

Haoyu Ye, Peter Orbanz, Morgane Austern

We generalize the Poisson limit theorem to binary functions of random objects whose law is invariant under the action of an amenable group. Examples include stationary random field…