activity
20192025
most citedSmooth -Wasserstein Distance: Structure, Empirical Approximation, and Statistical Applications

8 citations · 25 across the 10 of their papers we have counts for

collaborators

13 papers

cs.LG2025

Contextual Dynamic Pricing with Heterogeneous Buyers

Thodoris Lykouris, Sloan Nietert, Princewill Okoroafor +2

We initiate the study of contextual dynamic pricing with a heterogeneous population of buyers, where a seller repeatedly posts prices (over rounds) that depend on the observabl…

stat.ML2025

Estimation of Stochastic Optimal Transport Maps

Sloan Nietert, Ziv Goldfeld

The optimal transport (OT) map is a geometry-driven transformation between high-dimensional probability distributions which underpins a wide range of tasks in statistics, applied p…

math.ST2025

Robust Alignment via Partial Gromov-Wasserstein Distances

Xiaoyun Gong, Sloan Nietert, Ziv Goldfeld

The Gromov-Wasserstein (GW) problem provides a powerful framework for aligning heterogeneous datasets by matching their internal structures in a way that minimizes distortion. Howe…

cs.LG2024

Robust Distribution Learning with Local and Global Adversarial Corruptions

Sloan Nietert, Ziv Goldfeld, Soroosh Shafiee

We consider learning in an adversarial environment, where an -fraction of samples from a distribution are arbitrarily modified (global corruptions) and the remaini…

stat.ML2023★ 1 cited

Robust Estimation under the Wasserstein Distance

Sloan Nietert, Rachel Cummings, Ziv Goldfeld

We study the problem of robust distribution estimation under the Wasserstein distance, a popular discrepancy measure between probability distributions rooted in optimal transport (…

stat.ML2022★ 4 cited

Statistical, Robustness, and Computational Guarantees for Sliced Wasserstein Distances

Sloan Nietert, Ritwik Sadhu, Ziv Goldfeld +1

Sliced Wasserstein distances preserve properties of classic Wasserstein distances while being more scalable for computation and estimation in high dimensions. The goal of this work…

cs.GT2022

Learning in Stackelberg Games with Non-myopic Agents

Nika Haghtalab, Thodoris Lykouris, Sloan Nietert +1

We study Stackelberg games where a principal repeatedly interacts with a non-myopic long-lived agent, without knowing the agent's payoff function. Although learning in Stackelberg…

math.PR2022★ 4 cited

Limit distribution theory for smooth -Wasserstein distances

Ziv Goldfeld, Kengo Kato, Sloan Nietert +1

The Wasserstein distance is a metric on a space of probability measures that has seen a surge of applications in statistics, machine learning, and applied mathematics. However, sta…

stat.ML2021★ 2 cited

Outlier-Robust Optimal Transport: Duality, Structure, and Statistical Analysis

Sloan Nietert, Rachel Cummings, Ziv Goldfeld

The Wasserstein distance, rooted in optimal transport (OT) theory, is a popular discrepancy measure between probability distributions with various applications to statistics and ma…

cs.LG2021★ 1 cited

Learning with Comparison Feedback: Online Estimation of Sample Statistics

Michela Meister, Sloan Nietert

We study an online version of the noisy binary search problem where feedback is generated by a non-stochastic adversary rather than perturbed by random noise. We reframe this as ma…

math.ST2021★ 8 cited

Smooth -Wasserstein Distance: Structure, Empirical Approximation, and Statistical Applications

Sloan Nietert, Ziv Goldfeld, Kengo Kato

Discrepancy measures between probability distributions, often termed statistical distances, are ubiquitous in probability theory, statistics and machine learning. To combat the cur…

math-ph2019

Rigidity and a common framework for mutually unbiased bases and k-nets

Sloan Nietert, Zsombor Szilágyi, Mihály Weiner

Many deep, mysterious connections have been observed between collections of mutually unbiased bases (MUBs) and combinatorial designs called -nets (and in particular, between com…

math.MG2019★ 5 cited

Polarization, sign sequences and isotropic vector systems

Gergely Ambrus, Sloan Nietert

We determine the order of magnitude of the th -polarization constant of the unit sphere for every and . For , we prove that extremizers…