activity
20172022
most citedSolving Linear Programs with Complementarity Constraints using Branch-and-Cut

4 citations · 11 across the 7 of their papers we have counts for

collaborators

8 papers

math.OC2022★ 2 cited

Multi-Period Max Flow Network Interdiction with Restructuring for Disrupting Domestic Sex Trafficking Networks

Daniel Kosmas, Thomas C Sharkey, John E Mitchell +2

We consider a new class of multi-period network interdiction problems, where interdiction and restructuring decisions are decided upon before the network is operated and implemente…

stat.ML2021

Provable Low Rank Plus Sparse Matrix Separation Via Nonconvex Regularizers

April Sagan, John E. Mitchell

This paper considers a large class of problems where we seek to recover a low rank matrix and/or sparse vector from some set of measurements. While methods based on convex relaxati…

cs.SI2021★ 2 cited

Optimizing Edge Sets in Networks to Produce Ground Truth Communities Based on Modularity

Daniel Kosmas, John E. Mitchell, Thomas C. Sharkey +1

We consider two new problems regarding the impact of edge addition or removal on the modularity of partitions (or community structures) in a network. The first problem seeks to add…

math.OC2020★ 2 cited

Interdicting Restructuring Networks with Applications in Illicit Trafficking

Daniel Kosmas, Thomas C. Sharkey, John E. Mitchell +2

We consider a new class of max flow network interdiction problems, where the defender is able to introduce new arcs to the network after the attacker has made their interdiction de…

cs.LG2020★ 1 cited

Training Deep Neural Networks with Constrained Learning Parameters

Prasanna Date, Christopher D. Carothers, John E. Mitchell +2

Today's deep learning models are primarily trained on CPUs and GPUs. Although these models tend to have low error, they consume high power and utilize large amount of memory owing…

math.OC2020

Low-Rank Factorization for Rank Minimization with Nonconvex Regularizers

April Sagan, John E. Mitchell

Rank minimization is of interest in machine learning applications such as recommender systems and robust principal component analysis. Minimizing the convex relaxation to the rank…

math.OC2018★ 4 cited

Solving Linear Programs with Complementarity Constraints using Branch-and-Cut

Bin Yu, John E. Mitchell, Jong-Shi Pang

A linear program with linear complementarity constraints (LPCC) requires the minimization of a linear objective over a set of linear constraints together with additional linear com…

math.OC2017

A Penalty Method for Rank Minimization Problems in Symmetric Matrices

Xin Shen, John E. Mitchell

The problem of minimizing the rank of a symmetric positive semidefinite matrix subject to constraints can be cast equivalently as a semidefinite program with complementarity constr…