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On sequencing with earliest starts and due dates with application to computing bounds for the (\(n/m\)/G/F\(_{max}\)) problem. (English) Zbl 0256.90027

90B35 Deterministic scheduling theory in operations research
Full Text: DOI
[1] Balas, Operations Research 17 (1969)
[2] and , ”An Algorithm for Finding Optimal or Near Optimal Solutions to the Production Scheduling Problem,” J. Indust. Eng. (Jan.-Feb 1965).
[3] , and , Theory of Scheduling (Addison-Wesley, 1967).
[4] Florian, Management Science: Applications 17 pp 782– (1971)
[5] and , Industrial Scheduling (Prentice-Hall, 1963).
[6] and , ”A Note on Lower Bounds for the Machine Sequencing Problem.” Publication No. 49, Dépt. d’informatique, Université de Montréal (Dec. 1970).
[7] Schrage, Operations Research 18 (1970)
[8] ”A Bound Based on the Equivalence of Min. Max. Completion Time and Min. Max. Lateness Scheduling Objectives.” Center for Mathematical Studies in Business and Economics Report, University of Chicago, Sept. 1970.
[9] ”Obtaining Optimal Solutions to Resource Constrained Network Scheduling Problems” (Mar. 1971).
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