activity
20182026
most citedManifold learning in Wasserstein space

1 citations · 2 across the 5 of their papers we have counts for

collaborators

5 papers

stat.ML2026

A Unified Geometric Framework for Developmental Analysis of Spatial Transcriptomic Data

Mary Chriselda Antony Oliver, Kaitlyn Hohmeier, Tuyen Tran +3

High-throughput single-cell and spatial transcriptomic technologies provide high-resolution snapshots of heterogeneous cellular states, but their destructive nature prevents repeat…

math.OC2026

Wasserstein Mahalanobis Distances for Recovering Latent Geometry

Chuxiangbo Wang, Shiying Li, Caroline Moosmüller

The Mahalanobis distance is a fundamental covariance-adapted metric for multivariate data and plays a central role in recovering latent geometry from nonlinear observations. We ext…

stat.ML2023★ 1 cited

Manifold learning in Wasserstein space

Keaton Hamm, Caroline Moosmüller, Bernhard Schmitzer +1

This paper aims at building the theoretical foundations for manifold learning algorithms in the space of absolutely continuous probability measures …

cs.LG2023

Linearized Wasserstein dimensionality reduction with approximation guarantees

Alexander Cloninger, Keaton Hamm, Varun Khurana +1

We introduce LOT Wassmap, a computationally feasible algorithm to uncover low-dimensional structures in the Wasserstein space. The algorithm is motivated by the observation that ma…

math.NA2018★ 1 cited

Level-dependent interpolatory Hermite subdivision schemes and wavelets

Mariantonia Cotronei, Caroline Moosmüller, Tomas Sauer +1

We study many properties of level-dependent Hermite subdivision, focusing on schemes preserving polynomial and exponential data. We specifically consider interpolatory schemes, whi…