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  • Search: subject:"Graver basis"
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Subject
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Graver basis 3 Alternating maximization procedure 2 Convex programming duality 2 Elementary vector 2 Proportional and biproportional rounding 2 Totally unimodular matrix 2 2-stage stochastic 1 Ganzzahlige Optimierung 1 Integer programming 1 Mathematical programming 1 Mathematische Optimierung 1 Stochastic process 1 Stochastischer Prozess 1 Theorie 1 Theory 1 integer programming 1 multistage stochastic 1 n-fold 1 parameterized complexity 1 tree-fold 1 treedepth 1
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Article 3
Type of publication (narrower categories)
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Article in journal 1 Aufsatz in Zeitschrift 1
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Undetermined 2 English 1
Author
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Gaffke, N. 2 Pukelsheim, F. 2 Eisenbrand, Friedrich 1 Hunkenschröder, Christoph 1 Klein, Kim-Manuel 1 Koutecký, Martin 1 Levin, Asaf 1 Onn, Shmuel 1
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Computational Statistics 1 Mathematical Methods of Operations Research 1 Mathematics of operations research 1
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RePEc 2 ECONIS (ZBW) 1
Showing 1 - 3 of 3
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Sparse integer programming is fixed-parameter tractable
Eisenbrand, Friedrich; Hunkenschröder, Christoph; … - In: Mathematics of operations research 50 (2025) 3, pp. 2141-2156
Persistent link: https://www.econbiz.de/10015444745
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Vector and matrix apportionment problems and separable convex integer optimization
Gaffke, N.; Pukelsheim, F. - In: Mathematical Methods of Operations Research 67 (2008) 1, pp. 133-159
The problems of (bi-)proportional rounding of a nonnegative vector or matrix, resp., are written as particular separable convex integer minimization problems. Allowing any convex (separable) objective function we use the notions of vector and matrix apportionment problems. As a broader class of...
Persistent link: https://www.econbiz.de/10010999820
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Vector and matrix apportionment problems and separable convex integer optimization
Gaffke, N.; Pukelsheim, F. - In: Computational Statistics 67 (2008) 1, pp. 133-159
The problems of (bi-)proportional rounding of a nonnegative vector or matrix, resp., are written as particular separable convex integer minimization problems. Allowing any convex (separable) objective function we use the notions of vector and matrix apportionment problems. As a broader class of...
Persistent link: https://www.econbiz.de/10010759415
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