Every reference with a DOI in the deposited reference list resolved to a known
work in Crossref or DataCite at the dated check, and none carried a retraction,
withdrawal, or removal notice.
The 27 checked references that resolve
resolves10.1023/A:1018570311399Finding all optimal solutions to the reserve site selection problem: formulation and computational analysis
resolves10.1287/mnsc.23.5.453Exceptional Paper—Parametric and Postoptimality Analysis in Integer Linear Programming
resolves10.1007/s10732-007-9053-zExperiments concerning sequential versus simultaneous maximization of objective function and distance
resolves10.1007/BFb0121213Three methods for postoptimal analysis in integer linear programming
resolves10.1145/321796.321808Characterization and Theoretical Comparison of Branch-and-Bound Algorithms for Permutation Problems
The 11 references without a DOI — listed, not checked
no DOI — not checkedAchterberg, T., Heinz, S., Koch, T.: Counting solutions of integer programs using unrestricted subtree detection. In: Perron, L., Trick, M.A. (eds.) Proceedings of CPAIOR, pp. 278–282. Springer, New York (2008)
no DOI — not checkedBehle, M.: Binary decision diagrams and integer programming. In: Ph.D. Thesis, Universitat des Saarlandes (2007)
no DOI — not checkedDanna, E., Fenelon, M., Gu, Z., Wunderling, R.: Generating multiple solutions for mixed integer programming problems. In: Fischetti, M., Williamson, D.P. (eds.) Proceedings of IPCO, pp. 280–294. Springer, New York (2007)
no DOI — not checkedGamrath, G., Hiller, B., Witzig, J.: Reoptimization techniques for MIP solvers. In: Bampis, E. (ed.) Proceedings of SEA, pp. 181–192. Springer, New York (2015)
no DOI — not checkedGAMS Support Wiki: Getting a List of Best Integer Solutions of My MIP (2013).
https://support.gams.com
. Accessed 4 Apr 2019
no DOI — not checkedHadžić, T., Hooker, J.N.: Discrete global optimization with binary decision diagrams. In: Workshop on Global Optimization: Integrating Convexity, Optimization, Logic Programming, and Computational Algebraic Geometry (GICOLAG). Vienna (2006)
no DOI — not checkedHadžić, T., Hooker, J.N.: Technical Report. Postoptimality analysis for integer programming using binary decision diagrams. Carnegie Mellon University, Pittsburgh (2006)
no DOI — not checkedHadžić, T., Hooker, J.N.: Cost-bounded binary decision diagrams for 0–1 programming. In: van Hentemryck, P., Wolsey, L. (eds.) CPAIOR Proceedings. Lecture Notes in Computer Science, vol. 4510, pp. 332–345. Springer, New York (2007)
no DOI — not checkedHaus, U.U., Michini, C.: Representations of all solutions of Boolean programming problems. In: ISAIM (2014)
no DOI — not checkedHu, A.J.: Techniques for efficient formal verification using binary decision diagrams. In: Thesis CS-TR-95-1561, Stanford University, Department of Computer Science, Stanford (1996)
no DOI — not checkedIBM Support: Using CPLEX to Examine Alternate Optimal Solutions (2010).
http://www-01.ibm.com/support/docview.wss?uid=swg21399929
. Accessed 4 Apr 2019
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