Free Access
Issue
RAIRO-Oper. Res.
Volume 22, Number 1, 1988
Page(s) 27 - 32
DOI https://doi.org/10.1051/ro/1988220100271
Published online 06 February 2017
  • 1. R. E. CAMPELLO and N. MACULAN, A Lower Bound to the Set Partitioning Problem with Side Constraints, DRC-70-20-3, Design Research Center Report Series, Carnegie-Mellon University, Pittsburg, Pennylvania, 15213, U.S.A., 1983.
  • 2. K. DUDZINSKI and S. WALUKIEWICZ, Exact Methods for the Knapsack Problem and its Generalizations, European Journal of Operational Research (EJOR), Vol. 28, No. 1, 1987, pp. 3-21. [MR: 871368] [Zbl: 0603.90097]
  • 3. M. E. DYER, A Geometric Approach to Two-Constraint Linear Programs with Generalized Upper Bounds, Advances in Computing Research, Vol. 1, 1983, pp. 79-90, JAI Press.
  • 4. M. E. DYER, An O (n) Algorithm for the Multiple-Choice Knapsack Linear Program, Mathematical Programming, Vol. 29, No. 1, 1984, pp. 57-63. [MR: 740505] [Zbl: 0532.90068]
  • 5. E. L. JOHNSON and M. G. PADBERG, A Note on the Knapsack Problem with Special Ordered Sets, Operations Research Letters, Vol 1, No. 1, 1981, pp. 18-22. [MR: 643055] [Zbl: 0493.90062]
  • 6. D. E. MULLER and F. P. PREPARATA, Finding the Intersection of Two Convex Polyhedra, Theoretical Computer Sciences, Vol. 7, 1978, pp. 217-238. [MR: 509019] [Zbl: 0396.52002]
  • 7. R. T. ROCKAFELLAR, Convex Analysis, Princeton University Press, Princeton, N.J., U.S.A., 1970. [MR: 274683] [Zbl: 0932.90001]
  • 8. E. ZEMEL, The Linear Multiple Choice Knapsack Problem, Operations Research, Vol. 28, No. 6, November-December, 1980, pp. 1412-1423. [MR: 609968] [Zbl: 0447.90064]

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