activity
20192025
most citedFast, Provably convergent IRLS Algorithm for p-norm Linear Regression

14 citations · 18 across the 6 of their papers we have counts for

collaborators

10 papers

math.OC2025

Balancing Gradient and Hessian Queries in Non-Convex Optimization

Deeksha Adil, Brian Bullins, Aaron Sidford +1

We develop optimization methods which offer new trade-offs between the number of gradient and Hessian computations needed to compute the critical point of a non-convex function. We…

math.OC2024

Convex optimization with -norm oracles

Deeksha Adil, Brian Bullins, Arun Jambulapati +1

In recent years, there have been significant advances in efficiently solving -regression using linear system solvers and -regression [Adil-Kyng-Peng-Sachdeva, J. AC…

cs.DS2024

Acceleration Meets Inverse Maintenance: Faster -Regression

Deeksha Adil, Shunhua Jiang, Rasmus Kyng

We propose a randomized multiplicative weight update (MWU) algorithm for regression that runs in time when…

cs.DS2022

Fast Algorithms for -Regression

Deeksha Adil, Rasmus Kyng, Richard Peng +1

The -norm regression problem is a classic problem in optimization with wide ranging applications in machine learning and theoretical computer science. The goal is to comput…

math.OC2022★ 1 cited

Optimal Methods for Higher-Order Smooth Monotone Variational Inequalities

Deeksha Adil, Brian Bullins, Arun Jambulapati +1

In this work, we present new simple and optimal algorithms for solving the variational inequality (VI) problem for -order smooth, monotone operators -- a problem that gener…

math.OC2021★ 2 cited

Unifying Width-Reduced Methods for Quasi-Self-Concordant Optimization

Deeksha Adil, Brian Bullins, Sushant Sachdeva

We provide several algorithms for constrained optimization of a large class of convex problems, including softmax, regression, and logistic regression. Central to our appr…