|
Aggarwal, A., J. K. Park. 1993. Improved algorithms for economic lot size problems. Operations Research. 41 549-571. Aksen, D., K. Altinkemer, S. Chand. 2003. The single-item lot-sizing problem with immediate lost sales. European Journal of Operational Research. 147 558-566. Archetti, C., L. Bertazzi, M. G. Speranza. 2014. Polynomial cases of the economic lot sizing problem with cost discounts. European Journal of Operational Research. 237 519-527. Chen, H.-D., C.-Y. Lee. 1991. A simple algorithm for the error bound of the dynamic lot size model allowing speculative motive. Department of Industrial and Systems Engineering, University of Florida, Gainesville, Florida. Chen, H.-D., D. W. Hearn, C.-Y. Lee. 1994. A new dynamic programming algorithm for the single item capacitated dynamic lot size model. Journal of Global Optimization. 4 285-300. Chu, F., C. Chu. 2007. Polynomial algorithms for single-item lot-sizing models with bounded inventory and backlogging or outsourcing. IEEE Transactions on Automation Science and Engineering. 4 233-251. Chu, C., F. Chu, J. Zhong, S. Yang. 2013. A polynomial algorithm for a lot-sizing problem with backlogging, outsurcing and limited inventory. Computers & Industrial Engineering. 64 200-210. Evans, J. R. 1985. An efficient implementation of the Wagner-Whitin algorithm for dynamic lot-sizing. Journal of Operations Management. 5 229-235. Federgruen, A., M. Tzur. 1991. A simple forward algorithm to solve general dynamic lot-sizing models with n periods in Ο(nlogn) or Ο(n) time. Management Science. 37 909-925. Federgruen, A., M. Tzur. 1993. The dynamic lot sizing model withbacklogging: a simple Ο(nlon) algorithm and minimal forecast horizon procedure. Naval Research Logistics. 40 459-478. Ganas, I., S. Papachristos. 2005. The single-product lot-sizing problem with constant parameters and backlogging: Exact results, a new solution, and all parameter stability regions. Operations Research. 53 170-176. Harris, F. W. 1915. What quantity to make at once. In The Library of Factory Management, Vol. V. Operation and Costs. A.W. Shaw Company, Chicago, 47-52. Hwang, H.-C., W. Van den Heuvel. 2012. Improved algorithms for a lot-sizing problem with inventory bounds and backlogging. Naval Research Logistics. 59 244-253. Jaruphongsa, W., S. Çetinkaya, C.-Y. Lee. 2004. A two-echelon inventory optimization model with demand time window considerations. Journal of Global Optimization. 30 347-366. Kis, T., A. Kovacs. 2013. Exact solution approaches for bilevel lot-sizing. European Journal of Operational Research. 226 237-245. Lee, C.-Y., S. Çetinkaya, W. Jaruphongsa. 2003. A dynamic model for inventory lot sizing and outbound shipment scheduling at a third-party warehouse. Operations Research. 51 735-747. Love, S. F. 1973. Bounded production and inventory models with piecewise concave costs. Management Science. 20 313-318. Love, S. F. 1972. A Facilities in Series Inventory Model with Nested Schedules. Management Science. 18 327 - 338. Melo, R. A., L. A. Wolsey. 2010. Uncapacitated two-level lot-sizing. Operations research letters. 38 241-245. Sandbothe, R. A., G. L. Thompson. 1990. A forward algorithm for the capacitated lot size model with stockouts. Operations Research. 38 474-486. Sedeňo-Noda, A., J. Gutiérrez, B. Abdul-Jalbar, J. Sicilia. 2004. An Ο(TlogT) algorithm for the dynamic lot size problem with limited storage and linear costs. Journal Computational Optimization and Applications. 28 311-323. Taft, E. W. 1918. The most economical production lot. Iron Age. 101 1410-1412. Van Hoesel, C. P. M., A. P. M. Wagelmans. 1996. An Ο(T ^3) algorithm for the economic lot-sizing problem with constant capacities. Management Science. 42 142-150. Van Hoesel, S., H. E. Romeijn, D. R. Morales, A. P. M. Wagelmans. 2005. Integrated lot sizing in serial supply chains with production capacities. Management Science. 51 1706-1719. Wagelmans, A., S. Van Hoesel, A. Kolen. 1992. Economic lot-sizing:An Ο(nlogn) algorithm that runs in linear time in the Wagner-Whitin case. Operations Research. 40 145-156. Wagner, H. M., T. M. Whitin. 1958. Dynamic version of the economic lot size model. Management Science. 5 89-96. Zangwill, W. I. 1966. A deterministic multi-period production scheduling model with backlogging. Management Science. 13 105-119. Zangwill, W. I. 1968. Minimum concave cost flows in certain networks. Management Science. 14 429-450. Zangwill, W. I. 1969. Backlogging model and a multi-echelon model of a dynamic economic lot size production system-network apporach. Management Science. 15 506-527. Zhang, M., S. Kucukyavuz, H. Yaman. 2012. A polyhedral study of multiechelon lot sizing with intermediate demands. Operations Research. 60 918-935.
|