Matthew D. Williamson

According to our database1, Matthew D. Williamson authored at least 16 papers between 2010 and 2022.

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Bibliography

2022
On the analysis of optimization problems in arc-dependent networks.
Discret. Optim., 2022

On the Approximability of Path and Cycle Problems in Arc-Dependent Networks.
Proceedings of the Algorithms and Discrete Applied Mathematics, 2022

2021
Polynomial time algorithms for optimal length tree-like refutations of linear infeasibility in UTVPI constraints.
Discret. Appl. Math., 2021

2020
On Finding Shortest Paths in Arc-Dependent Networks.
Proceedings of the Combinatorial Optimization - 6th International Symposium, 2020

2019
Empirical analysis of algorithms for the shortest negative cost cycle problem.
Discret. Appl. Math., 2019

2018
On approximating optimal weight "no"-certificates in weighted difference constraint systems.
J. Comb. Optim., 2018

Optimal Length Tree-Like Refutations of Linear Feasibility in UTVPI Constraints.
Proceedings of the Frontiers in Algorithmics - 12th International Workshop, 2018

A Fully Polynomial Time Approximation Scheme for Refutations in Weighted Difference Constraint Systems.
Proceedings of the Algorithms and Discrete Applied Mathematics, 2018

2017
On the Shoshan-Zwick Algorithm for the All-Pairs Shortest Path Problem.
J. Graph Algorithms Appl., 2017

2016
Corrigendum to "On the negative cost girth problem in planar networks" [Journal of Discrete Algorithms 35 (2015) 40-50].
J. Discrete Algorithms, 2016

Fast Algorithms for the Undirected Negative Cost Cycle Detection Problem.
Algorithmica, 2016

2015
On the negative cost girth problem in planar networks.
J. Discrete Algorithms, 2015

A Parallel Implementation for the Negative Cost Girth Problem.
Int. J. Parallel Program., 2015

A new algorithm for the minimum spanning tree verification problem.
Comput. Optim. Appl., 2015

2013
Improved algorithms for optimal length resolution refutation in difference constraint systems.
Formal Aspects Comput., 2013

2010
A faster algorithm for the single source shortest path problem with few distinct positive lengths.
J. Discrete Algorithms, 2010


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