works on

From the 1 of 6 linked papers with an AI index.

activity
20242026
collaborators

6 papers

math.OC2026

An adaptive interior-point method with backtracking line search for convex constrained optimization

Fadi Hamad, Oliver Hinder

The paper proposes and analyzes an adaptive interior‑point algorithm that uses a regularized Newton step with backtracking line search on a log‑barrier function to solve convex pro…

cs.LG2026

Clipping the Price of Adaptivity at the Tail

Itai Kreisler, Yair Carmon, Oliver Hinder

Adaptive stochastic convex optimization (SCO) methods face a fundamental ``price of adaptivity'' barrier: under the standard set of assumptions, they cannot efficiently adapt to la…

cs.LG2026

The Sample Complexity of Parameter-Free Stochastic Convex Optimization

Jared Lawrence, Ari Kalinsky, Hannah Bradfield +2

We study the sample complexity of stochastic convex optimization when problem parameters such as the distance to optimality and the Lipschitz constant are unknown. We pursue two st…

math.OC2026

PDLP: A Practical First-Order Method for Large-Scale Linear Programming

David Applegate, Mateo Díaz, Oliver Hinder +4

We present PDLP, a practical first-order method for linear programming (LP) designed to solve large-scale LP problems. PDLP is based on the primal-dual hybrid gradient (PDHG) metho…

math.OC2025

A simple and practical adaptive trust-region method

Fadi Hamad, Oliver Hinder

We present an adaptive trust-region method for unconstrained optimization that allows inexact solutions to the trust-region subproblems. Our method is a simple variant of the class…

math.OC2024

Worst-case analysis of restarted primal-dual hybrid gradient on totally unimodular linear programs

Oliver Hinder

We analyze restarted PDHG on totally unimodular linear programs. In particular, we show that restarted PDHG finds an -optimal solution in $O( H m_1^{2.5} \sqrt{\textbf{nnz}(A)}…