Economic ordering quantity models for items with imperfect quality

By Sotirios Papachristos, Ioannis Konstantaras. 2006

295 citations recorded by the source corpus.

Subfields: Management Information Systems, Marketing, Strategy and Management

View Paper: https://www.semanticscholar.org/paper/365a5a7ddd9f7248c45b7eb9efc3cc578048883b

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Citations in the corpus

Economic order quantity models for imperfect items with buy and repair options (2014, methodology): “This work has been corrected (e.g. Cárdenas-Barrón, 2000, Maddah and Jaber, 2008), critiqued (Papachristos and Konstantaras, 2006), simplified (Goyal and Contents lists available at ScienceDirect journal homepage: www.elsevier.com/locate/ijpe Int.”
Economic order quantity model for items with imperfect quality with learning in inspection (2010, background): “Papachristos and Konstantaras (2006) clarified a point related to the condition for preventing stock-outs and extended the model to the case in which withdrawing takes place at the end of the planning horizon.”
A robust fuzzy approach for constrained multi-product economic production quantity with imperfect items and rework process (2019, unknown): “[2] – – – – – – – Chang [18] – – – – – – Papachristos and Konstantaras [19] – – – – – – – Wee et al.”
Inventory Modeling for Deteriorating Imperfect Quality Items with Selling Price Dependent Demand and Shortage Backordering under Credit Financing (2017, background): “Papachristos and Konstantaras (2006) investigated the problem of non-shortages with proportional imperfect quality, when the proportion of the imperfect items is considered to be a random variable.”
An economic order quantity model with defective items and shortages (2007, background): “Papachristos and Konstantaras (2006) re-studied and developed the sufficient conditions for models given by Salameh and Jaber (2000) and Chan et al. (2003).”
A century of evolution from Harris׳s basic lot size model: Survey and research agenda (2014, background): “Papachristos and Konstantaras (2006) extended this model to the case in which withdrawing takes place at the end of the planning horizon.”