1 |
Begen M, Queyranne M (2011). Appointment scheduling with discrete random durations. Mathematics of Operations Research, 36(2): 240–257
https://doi.org/10.1287/moor.1110.0489
|
2 |
Chen S (2004). The optimality of hedging point policies for stochastic two-product flexible manufacturing systems. Operations Research, 52(2): 312–322
https://doi.org/10.1287/opre.1030.0087
|
3 |
Chen W, Dawande M, Janakiraman G (2014). Fixed-dimensional stochastic dynamic programs: An approximation scheme and an inventory application. Operations Research, 62(1): 81–103
https://doi.org/10.1287/opre.2013.1239
|
4 |
Chen X, Gao X, Hu Z (2015). A new approach to two-location joint inventory and transshipment control via L♮-convexity. Operations Research Letters, 43(1): 65–68
https://doi.org/10.1016/j.orl.2014.11.007
|
5 |
Chen X, Gao X, Pang Z (2017). Preservation of structural properties in optimization with decisions truncated by random variables and its applications. Operations Research (just accepted)
|
6 |
Chen X, Hu P, He S (2013). Technical Note-Preservation of supermodularity in parametric optimization problems with nonlattice structures. Operations Research, 61(5): 1166–1173
https://doi.org/10.1287/opre.2013.1203
|
7 |
Chen X, Pang Z, Pan L (2014). Coordinating inventory control and pricing strategies for perishable products. Operations Research, 62(2): 284–300
https://doi.org/10.1287/opre.2014.1261
|
8 |
Chen X, Simchi-Levi D (2004a). Coordinating inventory control and pricing strategies with random demand and fixed ordering cost: The finite horizon case. Operations Research, 52(6): 887–896
https://doi.org/10.1287/opre.1040.0127
|
9 |
Chen X, Simchi-Levi D (2004b). Coordinating inventory control and pricing strategies with random demand and fixed ordering cost: The infinite horizon case. Mathematics of Operations Research, 29(3): 698–723
https://doi.org/10.1287/moor.1040.0093
|
10 |
Fries B (1975). Optimal ordering policy for a perishable commodity with fixed lifetime. Operations Research, 23(1): 46–61
https://doi.org/10.1287/opre.23.1.46
|
11 |
Gao X (2017). Stochastic optimization with decisions truncated by random variables and its applications in operations. Dissertation for the Doctoral Degree. America: University of Illinois at Urbana-Champaign
|
12 |
Ge D, Wan G, Wang Z, Zhang J (2014). A note on appointment scheduling with piecewise linear cost functions. Mathematics of Operations Research, 39(4): 1244–1251
https://doi.org/10.1287/moor.2013.0631
|
13 |
Gong X, Chao X (2013). Optimal Control Policy for Capacitated Inventory Systems with Remanufacturing. Operations Research, 61(3): 603–611
https://doi.org/10.1111/poms.12221
|
14 |
Hajek B (1985). Extremal splittings of point processes. Mathematics of Operations Research, 10(4): 543–556
https://doi.org/10.1287/moor.10.4.543
|
15 |
Hu X, Duenyas I, Kapuscinski R (2008). Optimal joint inventory and transshipment control under uncertaincapacity. Operations Research, 56(4): 881–897
https://doi.org/10.1287/opre.1080.0515
|
16 |
Huh W, Janakiraman G (2010). On the optimal policy structure in serial inventory systems with lost sales. Operations Research, 58(2): 486–491
https://doi.org/10.1287/opre.1090.0716
|
17 |
Karlin S, Scarf H (1958). Inventory models of the Arrow-Harris-Marschak type with time lag. In: Arrow K, Scarf H, eds. Studies in the Mathematical Theory of Inventory and Production Chapter 10. Stanford: Stanford University Press, CA
|
18 |
Lu Y, Song J (2005). Order-based cost optimization in assemble-to-order systems. Operations Research, 53(1): 151–169
https://doi.org/10.1287/opre.1040.0146
|
19 |
Morton T (1969). Bounds on the solution of the lagged optimal inventory equation with no demand backlogging and proportional costs. SIAM Review, 11(4): 572–596
https://doi.org/10.1137/1011090
|
20 |
Murota K (1998). Discrete convex analysis. Mathematical Programming, 83(1-3): 313–371
https://doi.org/10.1007/BF02680565
|
21 |
Murota K (2003). Discrete convex analysis. SIAM Monographs on Discrete Mathematics and Applications. Society for Industrial and Applied Mathematics, Philadelphia, PA
|
22 |
Murota K (2005). Note on multimodularity and L-convexity. Mathematics of Operations Research, 30(3): 658–661
https://doi.org/10.1287/moor.1040.0142
|
23 |
Murota K (2009). Recent developments in discrete convex analysis. In: Cook W, Lovasz L, Vygen J, eds. Research Trends in Combinatorial Optimization, Bonn 2008, Springer-Verlag, Berlin, Chapter 11, 219–260
|
24 |
Nahmias S (1975). Optimal ordering policies for perishable inventory-II. Operations Research, 23(4): 735–749
https://doi.org/10.1287/opre.23.4.735
|
25 |
Nahmias S (2011). Perishable inventory systems. International Series in Operations Research & Management Science, 160, Springer
|
26 |
Nahmias S, Pierskalla W P (1973). Optimal ordering policies for a product that perishes in two periods subject to stochastic demand. Naval Research Logistics Quarterly, 20(2): 207–229
https://doi.org/10.1002/nav.3800200202
|
27 |
Nahmias S, Schmidt C P (1986). An application of the theory of weak convergence to the dynamic perishable inventory problem with discrete demand. Mathematics of Operations Research, 11(1): 62–69
https://doi.org/10.1287/moor.11.1.62
|
28 |
Pang Z, Chen F, Feng Y (2012). A note on the structure of joint inventory-pricing control with leadtimes. Operations Research, 60(3): 581–587
https://doi.org/10.1287/opre.1120.1052
|
29 |
Petruzzi N C, Dada M (1999). Pricing and the newsvendor model: A review with extensions. Operations Research, 30(4): 680–708
|
30 |
Simchi-Levi D, Chen X, Bramel J (2014). The Logic of Logistics: Theory, Algorithms, and Applications for Logistics Management, 3rd. New York: Springer-Verlag
|
31 |
Sun P, Wang K, Zipkin P (2014). Quadratic approximation of cost functions in lost sales and perishable inventory control problems. Working paper. America: Duke University
|
32 |
Topkis D M (1998). Supermodularity and Complementarity. Princeton, NJ: Princeton University Press
|
33 |
Xu Z, Zhang J, Zhang R (2016). Instantaneous control of brownian motion with a positive lead time. Working paper. Hong Kong: The Hong Kong University of Science and Technology
|
34 |
Zipkin P (2008). On the structure of lost-sales inventory models. Operations Research, 56(4): 937–944
https://doi.org/10.1287/opre.1070.0482
|