An exact approach for the maximum concurrent \(k\)-splittable flow problem
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Publication:928300
DOI10.1007/s11590-007-0055-4zbMath1139.90009OpenAlexW1969620795MaRDI QIDQ928300
Massimiliano Caramia, Antonino Sgalambro
Publication date: 11 June 2008
Published in: Optimization Letters (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1007/s11590-007-0055-4
Programming involving graphs or networks (90C35) Mixed integer programming (90C11) Polyhedral combinatorics, branch-and-bound, branch-and-cut (90C57) Deterministic network models in operations research (90B10)
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Cites Work
- Unnamed Item
- The \(k\)-splittable flow problem
- On the approximation of the single source \(k\)-splittable flow problem
- Minimum-cost single-source 2-splittable flow
- Randomized rounding: A technique for provably good algorithms and algorithmic proofs
- On the single-source unsplittable flow problem
- An overtraining-resistant stochastic modeling method for pattern recognition
- Asymptotic analysis of the flow deviation method for the maximum concurrent flow problem
- Approximating the single source unsplittable min-cost flow problem
- The maximum concurrent flow problem
- Hardness of the undirected congestion minimization problem
- Flows on few paths: Algorithms and lower bounds
- Approximation and Online Algorithms
- New hardness results for congestion minimization and machine scheduling
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