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cs.LG2026

Robust Tangent Space Estimation via Laplacian Eigenvector Gradient Orthogonalization

Dhruv Kohli, Sawyer J. Robertson, Gal Mishne +1

Estimating the tangent spaces of a data manifold is a fundamental problem in geometric data analysis. The standard approach, Local Principal Component Analysis (LPCA), struggles in…

cs.LG2026

Transformers for Learning on Noisy and Task-Level Manifolds: Approximation and Generalization Insights

Zhaiming Shen, Alex Havrilla, Rongjie Lai +2

Transformers serve as the foundational architecture for large language and video generation models, such as GPT, BERT, SORA and their successors. Empirical studies have demonstrate…

cs.LG2025

Linearized Optimal Transport for Analysis of High-Dimensional Point-Cloud and Single-Cell Data

Tianxiang Wang, Yingtong Ke, Dhananjay Bhaskar +2

Single-cell technologies generate high-dimensional point clouds of cells, enabling detailed characterization of complex patient states and treatment responses. Yet each patient is…

cs.LG2025

KAIROS: Scalable Model-Agnostic Data Valuation

Jiongli Zhu, Parjanya Prajakta Prashant, Alex Cloninger +1

Training data increasingly shapes not only model accuracy but also regulatory compliance and market valuation of AI assets. Yet existing valuation methods remain inadequate: model-…

cs.LG2025

Robust Graph-Based Semi-Supervised Learning via -Conductances

Sawyer Jack Robertson, Chester Holtz, Zhengchao Wan +2

We study the problem of semi-supervised learning on graphs in the regime where data labels are scarce or possibly corrupted. We propose an approach called -conductance learning…