Optimal numbers of two kinds of kanbans in a JIT production system
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[1] D. V. Lindley,et al. The theory of queues with a single server , 1952, Mathematical Proceedings of the Cambridge Philosophical Society.
[2] P. D. Finch. A probability limit theorem with application to a generalisation of queueing theory , 1959 .
[3] Katsuhisa Ohno,et al. Computational Algorithm for a Fixed Cycle Traffic Signal and New Approximate Expressions for Average Delay , 1978 .
[4] Osamu Kimura,et al. Desiǵn and analysis of Pull System, a method of multi-staǵe production control , 1981 .
[5] Kazuyoshi Ishii,et al. Some ways to increase flexibility in manufacturing systems , 1985 .
[6] Gabriel R. Bitran,et al. A mathematical programming approach to a deterministic Kanban system , 1987 .
[7] H Ohta,et al. The optimal operation planning of Kanban to minimize the total operation cost , 1988 .
[8] Peter O'Grady,et al. Kanban controlled pull systems: an analytic approach , 1989 .
[9] Uday S. Karmarkar,et al. Batching Policy in Kanban Systems , 1989 .
[10] Debasis Mitra,et al. Analysis of a Kanban discipline for cell coordination in production lines , 1990 .
[11] Hsu-Pin Wang,et al. Determining the number of kanbans: a step toward non-stock-production , 1990 .
[12] Debasis Mitra,et al. Analysis of a Kanban Discipline for Cell Coordination in Production Lines, II: Stochastic Demands , 1991, Oper. Res..
[13] Jonathan F. Bard,et al. Determining the number of kanbans in a multiproduct, multistage production system , 1991 .
[14] Henry C. Co,et al. A dynamic programming model for the kanban assignment problem in a multistage multiperiod production system , 1991 .
[15] Sridhar R. Tayur. Properties of serial kanban systems , 1992, Queueing Syst. Theory Appl..
[16] Ronald G. Askin,et al. Determining the number of kanbans in multi-item just-in-time systems , 1993 .
[17] John B. Kidd,et al. Toyota Production System , 1993 .