Evaluating the robustness of lead time demand models
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[1] Jinxing Xie,et al. Storage-Space Capacitated Inventory System with (r, Q) Policies , 2007, Oper. Res..
[2] Manuel D. Rossetti,et al. Java Simulation Library (JSL): an open-source object-oriented library for discrete-event simulation in Java , 2008, Int. J. Simul. Process. Model..
[3] Guillermo Gallego,et al. Inventory management under highly uncertain demand , 2007, Oper. Res. Lett..
[4] James H. Bookbinder,et al. Order-statistic calculation, costs, and service in an (s, Q) inventory system , 1994 .
[5] Ramón Puigjaner,et al. Correlation analysis of a discrete-time flexible arrival process , 2003, Comput. Networks.
[6] H. Tijms. A First Course in Stochastic Models , 2003 .
[7] Mehmet Miman,et al. An object-oriented framework for simulating supply systems , 2008, J. Simulation.
[8] Giulio Zotteri,et al. The impact of distributions of uncertain lumpy demand on inventories , 2000 .
[9] Amy Hing-Ling Lau,et al. Nonrobustness of the normal approximation of lead‐time demand in a (Q, R) system , 2003 .
[10] Edward A. Silver,et al. A Safety Factor Approximation Based on Tukey's Lambda Distribution , 1977 .
[11] C Larsen,et al. A comparison between the order and the volume fill rate for a base-stock inventory control system under a compound renewal demand process , 2008, J. Oper. Res. Soc..
[12] Colin D. Lewis. Advanced service parts inventory control: Robert Goodell Brown, (Materials Management Systems Inc., Norwich, VT, 1982) $42.50, pp. 436 , 1986 .
[13] Ijbf Ivo Adan,et al. Fitting Discrete Distributions on the First Two Moments , 1995, Probability in the Engineering and Informational Sciences.
[14] Paul H. Zipkin,et al. Foundations of Inventory Management , 2000 .
[15] K. Baken,et al. An inventory model: What is the influence of the shape of the lead time demand distribution? , 1986, Z. Oper. Research.
[16] Haim Shore. General Approximate Solutions for some Common Inventory Models , 1986 .
[17] Anders Segerstedt,et al. Inventory control with a modified Croston procedure and Erlang distribution , 2004 .
[18] Chandrasekhar Das. Explicit formulas for the order size and reorder point in certain inventory problems , 1976 .
[19] Ram Ganeshan,et al. A note on solutions to the inventory model for gamma lead‐time demand , 2000 .
[20] Rommert Dekker,et al. An easy derivation of the order level optimality condition for inventory systems with backordering , 2008 .
[21] J. Hsu. Simultaneous Confidence Intervals for all Distances from the "Best" , 1981 .
[22] Haim Shore. Optimal solutions for stochastic inventory models when the lead-time demand distribution is partially specified , 1999 .
[23] Roberto Verganti,et al. Measuring the impact of asymmetric demand distributions on inventories , 1999 .
[24] Leo W. G. Strijbosch,et al. A combined forecast—inventory control procedure for spare parts , 2000, J. Oper. Res. Soc..
[25] Hon-Shiang Lau,et al. The Use of Versatile Distribution Families in Some Stochastic Inventory Calculations , 1980 .
[26] Eliezer Naddor. Note---Sensitivity to Distributions in Inventory Systems , 1978 .
[27] Pandu R. Tadikamalla,et al. A comparison of several approximations to the lead time demand distribution , 1984 .
[28] Gerrit K. Janssens,et al. On the choice of a demand distribution for inventory management models , 2008 .
[29] L. Strijbosch,et al. Assessing the Effects of Using Demand Parameters Estimates in Inventory Control , 2006 .
[30] Pandu R. Tadikamalla. Applications of the Weibull Distribution in Inventory Control , 1978 .
[31] David F. Pyke,et al. Inventory management and production planning and scheduling , 1998 .
[32] Clyde Young Kramer,et al. Extension of multiple range tests to group means with unequal numbers of replications , 1956 .
[33] T. A. Burgin,et al. The Gamma Distribution and Inventory Control , 1975 .
[34] K. K. Achary,et al. On Approximating Lead Time Demand Distributions Using the Generalised λ-type Distribution , 1996 .