On computing order quantities for perishable inventory control with non-stationary demand

A.G. Alcoba, E.M.T. Hendrix, I. Garcia, G. Ortega, K.G.J. Pauls-Worm, R. Haijema

Research output: Chapter in Book/Report/Conference proceedingConference paper

6 Citations (Scopus)

Abstract

The determination of order quantities in an inventory control problem of perishable products with non-stationary demand can be formulated as a Mixed Integer Nonlinear Programming problem (MINLP). One challenge is to deal with the ß -service level constraint in terms of the loss function. This paper studies the properties of the optimal solution and derives specific algorithms to determine optimal quantities.
Original languageEnglish
Title of host publicationComputational Science and Its Applications -- ICCSA 2015 , Part II
EditorsO. Gervasi, B. Murgante, S. Misra, M.L. Gavrilova, A.M. Alves Coutinho Rocha, C. Torre, D. Taniar, B.O. Apduhan
Place of PublicationCham, Switzerland
PublisherSpringer
Pages429-444
ISBN (Electronic)9783319214078
ISBN (Print)9783319214061
DOIs
Publication statusPublished - 2015

Publication series

NameLecture Notes in Computer Science
PublisherSpringer International Publishing Switzerland
Number9156

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    Alcoba, A. G., Hendrix, E. M. T., Garcia, I., Ortega, G., Pauls-Worm, K. G. J., & Haijema, R. (2015). On computing order quantities for perishable inventory control with non-stationary demand. In O. Gervasi, B. Murgante, S. Misra, M. L. Gavrilova, A. M. Alves Coutinho Rocha, C. Torre, D. Taniar, & B. O. Apduhan (Eds.), Computational Science and Its Applications -- ICCSA 2015 , Part II (pp. 429-444). (Lecture Notes in Computer Science; No. 9156). Springer. https://doi.org/10.1007/978-3-319-21407-8_31