Please use this identifier to cite or link to this item: http://hdl.handle.net/1942/27614
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dc.contributor.authorRAMAEKERS, Katrien-
dc.contributor.authorJANSSENS, Gerrit K.-
dc.date.accessioned2019-01-21T11:25:22Z-
dc.date.available2019-01-21T11:25:22Z-
dc.date.issued2018-
dc.identifier.citationMachado, José; Abelha, Antonio; Gomes, Luis mendes; Guerra, Helia (Ed.). Proceedings of the 2018 Industrial Simulation Conference (ISC’2018), EUROSIS-ETI,p. 98-103-
dc.identifier.isbn9789492859037-
dc.identifier.urihttp://hdl.handle.net/1942/27614-
dc.description.abstractAn inventory system containing uncertainty in demand during lead-time requires to determine a safety inventory for re-ordering. Many textbooks on inventory control propose to use a Normal distribution for describing the demand during lead-time. Based on the knowledge of the standard deviation and on the distribution assumption, the safety inventory is calculated, given a prescribed customer service level. In case the real distribution is different from the Normal distribution, errors in the obtained service level may occur and, by this, also in the incurred cost. In other disciplines other risk measures than the standard deviation have been used. One of these is the concept of semi-variance. This research investigates whether the use of semi-variance is a valid alternative for the standard deviation in the determination of safety stock. The investigation is tested on compound Poisson distributed lead-time demand.-
dc.language.isoen-
dc.publisherEUROSIS-ETI-
dc.subject.otherinventory management; safety inventory; semi-variance-
dc.titleThe use of semi-variance for safety inventory determination in case of uncertain Compound Poisson distributed demand-
dc.typeProceedings Paper-
local.bibliographicCitation.authorsMachado, José-
local.bibliographicCitation.authorsAbelha, Antonio-
local.bibliographicCitation.authorsGomes, Luis mendes-
local.bibliographicCitation.authorsGuerra, Helia-
local.bibliographicCitation.conferencedate6-8 June 2018-
local.bibliographicCitation.conferencenameIndustrial Simulation Conference 2018 (ISC'2018)-
local.bibliographicCitation.conferenceplacePonta Delgada, Acores, Portugal-
dc.identifier.epage103-
dc.identifier.spage98-
local.bibliographicCitation.jcatC1-
local.publisher.placeOostende, Belgium-
dc.relation.referencesArchibald, B. & Silver, E. (1978). (s,S) Policies under continuous review and discrete compound Poisson demands. Management Science, 24, 899-909. Bartezzaghi, E., Verganti, R., & Zotteri, G. (1999). Measuring the impact of asymmetric demand distributions on inventories. International Journal of Production Economics, 60-61, 395-404. Berman, O., Krass, D. & Tajbaksh, M.M. (2011). On the benefits of risk pooling in inventory management. Production and Operations Management, 20(1), 57-71. Chen, W., Li, J., & Jin, X. (2016). The replenishment policy of agri-products with stochastic demand in integrated agricultural supply chains. Expert Systems with Applications, 48, 55-66. Federgruen, A., Groenevelt, H. & Tijms, H.C. (1983). Coordinated replenishments in a multi-item inventory system with compound Poisson Demands, Management Science, 30(3), 344-357. Goovaerts, M.J., de Vylder F. & Haezendonck, J. (1984). Insurance Premiums: Theory and Applications, North-Holland, Amsterdam. Janssens, G.K, & Ramaekers, K. (2011). A linear programming formulation for an inventory management decision problem with a service constraint. Expert Systems with Applications, 38, 7929-7934. Käki, A., Salo, A., & Talluri, S. (2013). Impact of the shape of demand distribution in decision models for operations management. Computers in Industry, 64, 765-775. Kendall, M. & Stuart, A. (1977). The Advanced Theory of Staistics – Volume I: Distribution Theory. Charles Griffin, London. Lau, H.-S., & Zaki, A. (1982). The sensitivity of inventory decisions to the shape of lead time-demand distribution. IIE Transactions, 14, 265-271. Naddor, E. (1978). Sensitivity to distributions in inventory systems. Management Science, 24, 1769-1772. Ramaekers K. & Janssens, G.K. (2007), On the choice of a demand distribution for inventory management models. European Journal of Industrial Engineering, 2(4), 479-491. Ramaekers, K., Merkuryeva, G. & Janssens, G.K. (2017). The concept of semi-variance as a tool for safety inventory decisions in case of uncertain demand. Proc. of the 2017 European Simulation and Modelling Conference (ESM’2017), Lisbon, Portugal, 201-205. Richards, F.R. (1975). Comments on the distribution of inventory position in a continuous-review (s,S) inventory system, Operations Research, 23, 366-371. Tang, O. & Musa, S.N. (2011). Identifying risk issues and research advancements in supply chain risk management. International Journal of Production Economics, 133, 25-34. Thompstone, R. & Silver, E. (1975). A coordinated inventory control system for compound Poisson demand and zero lead time. International Journal of Production Research, 13, 581-602. Williams, B.D. & Tokar, T. (2008). A review of inventory management research in major logistics journals. International Journal of Logistics Management, 19(2), 212-232.-
local.type.refereedRefereed-
local.type.specifiedProceedings Paper-
local.bibliographicCitation.btitleProceedings of the 2018 Industrial Simulation Conference (ISC’2018)-
item.fullcitationRAMAEKERS, Katrien & JANSSENS, Gerrit K. (2018) The use of semi-variance for safety inventory determination in case of uncertain Compound Poisson distributed demand. In: Machado, José; Abelha, Antonio; Gomes, Luis mendes; Guerra, Helia (Ed.). Proceedings of the 2018 Industrial Simulation Conference (ISC’2018), EUROSIS-ETI,p. 98-103.-
item.fulltextWith Fulltext-
item.validationvabb 2021-
item.contributorRAMAEKERS, Katrien-
item.contributorJANSSENS, Gerrit K.-
item.accessRightsRestricted Access-
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