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Scalability in Ill-Posed Machine Learning Problems: Bridging Least Squares Methods With (Non-)Convex Algorithms

MCML Authors

Claudio Mayrink Verdun

Dr.

Abstract

We introduce novel algorithms to address some challenges in machine learning, including ill-conditioned low-rank matrix retrieval, constrained least squares, and high-dimensional regression with unknown noise. By bridging least squares with modern (non-)convex optimization, our methods achieve scalability, data efficiency, and robustness. We provide theoretical guarantees with minimal assumptions and numerically validate their performance.

phdthesis


Dissertation

TU München. Dec. 2022

Authors

C. M. Verdun

Links

DOI

Research Area

 A2 | Mathematical Foundations

BibTeXKey: Ver22

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