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Lee, Jon, Onn, Shmuel, Weismantel, Robert |
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Lee, Jon, Onn, Shmuel, Weismantel, Robert |
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Lee, Jon 1960- |
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A finite test set for an integer maximation problem enables us to verify whether a feasible point atains the global maximum. We establish in this paper several general results that apply to integer maximization problems with nonlinear objective functions. |
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(DE-627)1646162773, (DE-576)276794028, (DE-599)BSZ276794028, (OCoLC)244048979 |
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Integer programming, test sets, certificates Hilbert basis, Gordan Lemma, superadditive |
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Lee, Jon 1960- (DE-588)171037219 (DE-627)061197637 (DE-576)13186355X aut, On test sets for nonlinear integer maximization Jon Lee, Shmuel Onn and Robert Weismantel, Oberwolfach Math. Forschungsinst. 2007, Online-Ressource, Text txt rdacontent, Computermedien c rdamedia, Online-Ressource cr rdacarrier, Oberwolfach preprints 2007,05, A finite test set for an integer maximation problem enables us to verify whether a feasible point atains the global maximum. We establish in this paper several general results that apply to integer maximization problems with nonlinear objective functions., Integer programming, test sets, certificates Hilbert basis, Gordan Lemma, superadditive, Onn, Shmuel (DE-588)1019351616 (DE-627)690865201 (DE-576)357853849 aut, Weismantel, Robert 1965- (DE-588)171747070 (DE-627)061986828 (DE-576)132517485 aut, Erscheint auch als Artikel Lee, Jon, 1960 - On test sets for nonlinear integer maximization Available online 4 March 2008 2008 (DE-627)1832792692, Oberwolfach preprints 2007,05 2007,05 (DE-627)558046851 (DE-576)281370168 (DE-600)2407838-4 ns, http://dx.doi.org/10.14760/OWP-2007-05 Resolving-System kostenfrei, http://nbn-resolving.de/urn:nbn:de:101:1-20080627116 Resolving-System, http://dx.doi.org/10.14760/OWP-2007-05 LFER, LFER epn:3317106158 2021-08-14T10:42:25Z |
spellingShingle |
Lee, Jon, Onn, Shmuel, Weismantel, Robert, On test sets for nonlinear integer maximization, Oberwolfach preprints, 2007,05, A finite test set for an integer maximation problem enables us to verify whether a feasible point atains the global maximum. We establish in this paper several general results that apply to integer maximization problems with nonlinear objective functions., Integer programming, test sets, certificates Hilbert basis, Gordan Lemma, superadditive |
swb_id_str |
276794028 |
title |
On test sets for nonlinear integer maximization |
title_auth |
On test sets for nonlinear integer maximization |
title_full |
On test sets for nonlinear integer maximization Jon Lee, Shmuel Onn and Robert Weismantel |
title_fullStr |
On test sets for nonlinear integer maximization Jon Lee, Shmuel Onn and Robert Weismantel |
title_full_unstemmed |
On test sets for nonlinear integer maximization Jon Lee, Shmuel Onn and Robert Weismantel |
title_in_hierarchy |
2007,05. On test sets for nonlinear integer maximization (2007) |
title_short |
On test sets for nonlinear integer maximization |
title_sort |
on test sets for nonlinear integer maximization |
title_unstemmed |
On test sets for nonlinear integer maximization |
topic |
Integer programming, test sets, certificates Hilbert basis, Gordan Lemma, superadditive |
topic_facet |
Integer programming, test sets, certificates Hilbert basis, Gordan Lemma, superadditive |
url |
http://dx.doi.org/10.14760/OWP-2007-05, http://nbn-resolving.de/urn:nbn:de:101:1-20080627116 |
urn |
urn:nbn:de:101:1-20080627116 |
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AT leejon ontestsetsfornonlinearintegermaximization, AT onnshmuel ontestsetsfornonlinearintegermaximization, AT weismantelrobert ontestsetsfornonlinearintegermaximization |