Knapsack polytopes: a survey
Author:
Funder
DFG
Publisher
Springer Science and Business Media LLC
Subject
Management Science and Operations Research,General Decision Sciences
Link
http://link.springer.com/content/pdf/10.1007/s10479-019-03380-2.pdf
Reference142 articles.
1. Achterberg, T., & Wunderling, R. (2013). Mixed integer programming: Analyzing 12 years of progress. In M. Jünger & G. Reinelt (Eds.), Facets of combinatorial optimization (pp. 449–481). Berlin: Springer.
2. Aichholzer, O. (2000). Extremal properties of 0/1-polytopes of dimension 5. In G. Ziegler & G. Kalai (Eds.), Polytopes—Combinatorics and computation (pp. 111–130). Basel: Birkhäuser.
3. Amado, L., & Barcia, P. (1993). Matroidal relaxations for 0–1 knapsack problems. Operations Research Letters, 14, 147–152.
4. Aráoz, J., Evans, L., Gomory, R. E., & Johnson, E. L. (2003). Cyclic group and knapsack facets. Mathematical Programming, 96, 377–408.
5. Atamtürk, A. (2003). On the facets of the mixed-integer knapsack polyhedron. Mathematical Programming, 98, 145–175.
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