Free Access
Issue
RAIRO-Oper. Res.
Volume 12, Number 3, 1978
Page(s) 249 - 261
DOI https://doi.org/10.1051/ro/1978120302491
Published online 06 February 2017
  • 1. R. W. CONWAY et W. L. MAXWELL, Theory of Scheduling, Addison-Wesley, 1967. [Zbl: 1058.90500]
  • 2. M. L. FISHER, Optimal Solution of Scheduling Problems using Lagrange multipliers (revised), University of Chicago, Report 7210, 1972.
  • 3. P. NEPOMIASTCHY, Méthode de pénalisation et applications (t. 1), Institut Européen de Recherches et d'Études Supérieures en Management (Bruxelles), doc. de travail 75-26, 1975.
  • 4. A. S. MANNE, On the Job-Shop Scheduling Problem, Oper. Res., vol. 8, n° 2, 1960, p. 219-223. [MR: 112747]
  • 5. S. E. ELMAGHRABY et A. N. ELSHAFEI, Branch-and-Bound Revisited : A Survey of Basic Concepts and their Applications in Scheduling, North Carolina Univ., OR Report n° 95, 1974.
  • 6. M. FLORIAN, P. BRATLEY et P. ROBILLARD, On Sequencing with Earliest Starts and Due-Dates with Application to Computing Bounds for the n/m/G/Fmax Problems, Naval Res. Log. Quat., 20, 1973, p. 57-67. [MR: 411599] [Zbl: 0256.90027]
  • 7. J. K. LENSTRA et H. G. RINNOY, Towards a Better Algorithm for the Job-Shop Scheduling Problem, Math. Center Amsterdam, Report BN 22-73, 1973.
  • 8. SAID ASHOUR, A Branch-and-Bound Algorithm for Flow Shop Scheduling Problems, Ind. Eng. Res. and Devel., vol. 2, n° 6, 1970.
  • 9. B. ROY, Algèbre moderne et théorie des graphes, t. 2, Dunod, Paris, 1972.
  • 10. R. TRÉMOLIÈRES, La méthode de la ligne d'enchaînement pour les problèmes d'ordonnancement à contraintes cumulatives, I.E.R.E.S.M., W. P. 73-13, 73-16, 73-19, 73-26, 73-31, 1973.
  • 11. J. CEA, Optimisation. Théorie et algorithmes, Dunod, Paris, 1972. [MR: 298892] [Zbl: 0211.17402]
  • 12. M. MONDAIN, Système de calcul des plans de production à long terme avec optimisation assistée, Thèse de 3e Cycle, Université de Bordeaux, mai 1976.

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