A tight quasi-polynomial bound for Global Label Min-Cut

Publikation: Konference artikel i Proceeding eller bog/rapport kapitelKonferencebidrag i proceedingsForskningpeer review

Abstract

e study a generalization of the classic GLOBAL MIN-CUT problem, called GLOBAL LABEL MIN-CUT (or sometimes GLOBAL HEDGE MIN-CUT): the edges of the input (multi)graph are labeled (or partitioned into color classes or hedges), and removing all edges of the same label (color or from the same hedge) costs one. The problem asks to disconnect the graph at minimum cost.
OriginalsprogEngelsk
TitelAnnual ACM-SIAM Symposium on Discrete Algorithms (SODA 2023)
Antal sider13
ForlagSociety for Industrial and Applied Mathematics
Publikationsdato2023
Sider290-303
ISBN (Elektronisk)978-1-61197-755-4
DOI
StatusUdgivet - 2023
BegivenhedSymposium on Discrete Algorithms - Grand Hotel Mediterraneo, Firenze, Italien
Varighed: 22 jan. 202325 jan. 2023
Konferencens nummer: 34
https://www.siam.org/conferences-events/past-event-archive/soda23/?utm

Symposium

SymposiumSymposium on Discrete Algorithms
Nummer34
LokationGrand Hotel Mediterraneo
Land/OmrådeItalien
ByFirenze
Periode22/01/202325/01/2023
Internetadresse

Emneord

  • Global Min-Cut Problem
  • Labeled Edges
  • Minimum Cut Cost
  • Graph Partitioning
  • Hedge Min-Cut

Fingeraftryk

Dyk ned i forskningsemnerne om 'A tight quasi-polynomial bound for Global Label Min-Cut'. Sammen danner de et unikt fingeraftryk.

Citationsformater