Local search for weighted tree augmentation and steiner tree
V Traub, R Zenklusen - Proceedings of the 2022 Annual ACM-SIAM …, 2022 - SIAM
We present a technique that allows for improving on some relative greedy procedures by
well-chosen (non-oblivious) local search algorithms. Relative greedy procedures are a …
well-chosen (non-oblivious) local search algorithms. Relative greedy procedures are a …
A better-than-2 approximation for weighted tree augmentation
V Traub, R Zenklusen - 2021 IEEE 62nd Annual Symposium on …, 2022 - ieeexplore.ieee.org
A Better-Than-2 Approximation for Weighted Tree Augmentation Page 1 A Better-Than-2
Approximation for Weighted Tree Augmentation Vera Traub Department of Mathematics ETH …
Approximation for Weighted Tree Augmentation Vera Traub Department of Mathematics ETH …
Bridging the gap between tree and connectivity augmentation: unified and stronger approaches
F Cecchetto, V Traub, R Zenklusen - … of the 53rd Annual ACM SIGACT …, 2021 - dl.acm.org
We consider the Connectivity Augmentation Problem (CAP), a classical problem in the area
of Survivable Network Design. It is about increasing the edge-connectivity of a graph by one …
of Survivable Network Design. It is about increasing the edge-connectivity of a graph by one …
A (1.5+ ε)-approximation algorithm for weighted connectivity augmentation
V Traub, R Zenklusen - Proceedings of the 55th Annual ACM …, 2023 - dl.acm.org
Connectivity augmentation problems are among the most elementary questions in Network
Design. Many of these problems admit natural 2-approximation algorithms, often through …
Design. Many of these problems admit natural 2-approximation algorithms, often through …
Approximating weighted tree augmentation via Chvátal-Gomory cuts
The weighted tree augmentation problem (WTAP) is a fundamental network design problem.
We are given an undirected tree G=(V, E) with n=| V| nodes, an additional set of edges L …
We are given an undirected tree G=(V, E) with n=| V| nodes, an additional set of edges L …
Improved approximation for tree augmentation: saving by rewiring
F Grandoni, C Kalaitzis, R Zenklusen - … of the 50th Annual ACM SIGACT …, 2018 - dl.acm.org
The Tree Augmentation Problem (TAP) is a fundamental network design problem in which
we are given a tree and a set of additional edges, also called links. The task is to find a set of …
we are given a tree and a set of additional edges, also called links. The task is to find a set of …
Beating approximation factor two for weighted tree augmentation with bounded costs
D Adjiashvili - ACM Transactions on Algorithms (TALG), 2018 - dl.acm.org
The Weighted Tree Augmentation Problem (WTAP) is a fundamental well-studied problem in
the field of network design. Given an undirected tree G=(V, E), an additional set of edges L⊑ …
the field of network design. Given an undirected tree G=(V, E), an additional set of edges L⊑ …
Breaching the 2-approximation barrier for connectivity augmentation: a reduction to Steiner tree
J Byrka, F Grandoni, AJ Ameli - Proceedings of the 52nd Annual ACM …, 2020 - dl.acm.org
The basic goal of survivable network design is to build a cheap network that maintains the
connectivity between given sets of nodes despite the failure of a few edges/nodes. The …
connectivity between given sets of nodes despite the failure of a few edges/nodes. The …
Improved approximation for two-edge-connectivity
M Garg, F Grandoni, A Jabal Ameli - Proceedings of the 2023 Annual ACM …, 2023 - SIAM
The basic goal of survivable network design is to construct low-cost networks which
preserve a sufficient level of connectivity despite the failure or removal of a few nodes or …
preserve a sufficient level of connectivity despite the failure or removal of a few nodes or …
On the tree augmentation problem
Z Nutov - Algorithmica, 2021 - Springer
Abstract In the Tree Augmentation problem we are given a tree T=(V, F) T=(V, F) and a set E
⊆ V * VE⊆ V× V of edges with positive integer costs {c_e: e ∈ E\} ce: e∈ E. The goal is to …
⊆ V * VE⊆ V× V of edges with positive integer costs {c_e: e ∈ E\} ce: e∈ E. The goal is to …