activity
20182025
most citedA Unified Framework for Multistage and Multilevel Mixed Integer Linear Optimization

140 citations · 317 across the 8 of their papers we have counts for

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Showing 2021Show all

5 papers · 1 filter

cs.DC2021★ 2 cited

Assessing the Effectiveness of (Parallel) Branch-and-bound Algorithms

Stephen J. Maher, Ted K. Ralphs, Yuji Shinano

Empirical studies are fundamental in assessing the effectiveness of implementations of branch-and-bound algorithms. The complexity of such implementations makes empirical study dif…

math.OC2021★ 82 cited

A Branch-and-Cut Algorithm for Mixed Integer Bilevel Linear Optimization Problems and Its Implementation

Sahar Tahernejad, Ted K. Ralphs, Scott T. DeNegre

In this paper, we describe a comprehensive algorithmic framework for solving mixed integer bilevel linear optimization problems (MIBLPs) using a generalized branch-and-cut approach…

math.OC2021★ 140 cited

A Unified Framework for Multistage and Multilevel Mixed Integer Linear Optimization

Suresh Bolusani, Stefano Coniglio, Ted. K. Ralphs +1

We introduce a unified framework for the study of multilevel mixed integer linear optimization problems and multistage stochastic mixed integer linear optimization problems with re…

math.OC2021★ 22 cited

A Framework for Generalized Benders' Decomposition and Its Application to Multilevel Optimization

Suresh Bolusani, Ted K. Ralphs

We describe a framework for reformulating and solving optimization problems that generalizes the well-known framework originally introduced by Benders. We discuss details of the ap…

cs.CC2021★ 28 cited

On the Complexity of Inverse Mixed Integer Linear Optimization

Aykut Bulut, Ted K. Ralphs

Inverse optimization is the problem of determining the values of missing input parameters for an associated forward problem that are closest to given estimates and that will make a…