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Newton-Based Methods for Bilevel Optimization Beyond Lower-Level Strong Convexity

Paper recorded by Signals 4 on 2026-10-19 in cs.LG. Abstract reproduced from arXiv; link to the original below.

Published 2026-10-19 on arXiv · recorded by Signals 4 on 2026-10-20

Category: cs.LG · 机器学习 · first seen 2026-10-20

Abstract

Bilevel optimization provides a framework for machine learning tasks such as hyperparameter optimization, data reweighting, and meta-learning. Existing Newton-based bilevel methods typically rely on the classical hypergradient formula, which is generally unavailable when lower-level solutions are nonunique and the lower-level Hessian is singular. We develop two Newton-based methods beyond lower-le

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#235 most recent of 749 cs.LG papers we have recorded · ↑ newer: Text-to-Image Generative Modeling Without Language Pretraining · ↓ older: Supervised Learning with Quantum Hamiltonian Embeddings
Cite this page: Newton-Based Methods for Bilevel Optimization Beyond Lower-Level Strong Convexity: the #235 most recent of 749 cs.LG papers we have recorded (as of 2026-10-19). Source: Signals 4 (Signals API) — https://data.jiangzhang.ca/signals4/t/papers/newton-based-methods-for-bilevel-optimization-beyond-lower-level-strong-convexit.html
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