[PDF][PDF] Improving the Bit Complexity of Communication for Distributed Convex Optimization

M Ghadiri, YT Lee, S Padmanabhan… - Proceedings of the 56th …, 2024 - dl.acm.org
We consider the communication complexity of some fundamental convex optimization
problems in the point-to-point (coordinator) and blackboard communication models. We …

No self-concordant barrier interior point method is strongly polynomial

X Allamigeon, S Gaubert, N Vandame - … of the 54th Annual ACM SIGACT …, 2022 - dl.acm.org
It is an open question to determine if the theory of self-concordant barriers can provide an
interior point method with strongly polynomial complexity in linear programming. In the …

Decomposable non-smooth convex optimization with nearly-linear gradient oracle complexity

S Dong, H Jiang, YT Lee… - Advances in Neural …, 2022 - proceedings.neurips.cc
Many fundamental problems in machine learning can be formulated by the convex
program\[\min_ {\theta\in\mathbb {R}^ d}\\sum_ {i= 1}^{n} f_ {i}(\theta),\] where each $ f_i $ is …

On the Sample Complexity of Imitation Learning for Smoothed Model Predictive Control

D Pfrommer - 2024 - dspace.mit.edu
Recent work in imitation learning has shown that having an expert controller that is both
suitably smooth and stable enables much stronger guarantees on the performance of the …

Some Problems in Conic, Nonsmooth, and Online Optimization

S Padmanabhan - 2023 - search.proquest.com
Some Problems in Conic, Nonsmooth, and Online Optimization Page 1 Some Problems in
Conic, Nonsmooth, and Online Optimization Swati Padmanabhan A dissertation submitted in …

[PDF][PDF] A strongly polynomial algorithm for linear programs with at most two nonzero entries per row or column

D Dadush, ZK Koh, B Natura, N Olver… - Proceedings of the 56th …, 2024 - dl.acm.org
We give a strongly polynomial algorithm for minimum cost generalized flow, and hence for
optimizing any linear program with at most two non-zero entries per row, or at most two non …