A Reverse Logistics Network Model for Handling Returned Products
Author(s) -
Nizar Zaarour,
Emanuel Melachrinoudis,
M. Hugh Solomon,
Hokey Min
Publication year - 2014
Publication title -
international journal of engineering business management
Language(s) - English
Resource type - Journals
SCImago Journal Rank - 0.352
H-Index - 22
ISSN - 1847-9790
DOI - 10.5772/58827
Subject(s) - linearization , operations research , reverse logistics , product (mathematics) , dilemma , nonlinear system , computer science , total cost , holding cost , function (biology) , sensitivity (control systems) , mathematical optimization , operations management , economics , business , supply chain , engineering , mathematics , microeconomics , marketing , physics , geometry , quantum mechanics , evolutionary biology , electronic engineering , biology
Due to the emergence of e-commerce and the proliferation of liberal return policies, product returns have become daily routines for many companies. Considering the significant impact of product returns on the company’s bottom line, a growing number of companies have attempted to streamline the reverselogistics process. Products are usually returned to initial collection points (ICPs) in small quantities and thus increase the unit shipping cost due to lack of freight discount opportunities. One way to address this issue is to aggregate the returned products into a larger shipment. However, such aggregation increases the holding time at the ICP, which in turn increases the inventory carrying costs. Considering this logistics dilemma, the main objectives of this research are tominimize the total cost by determining the optimal location and collection period of holding time of ICPs; determining the optimal location of a centralized return centre; transforming the nonlinear objective function of the proposed model formulation by Min et al. (2006a) into a linear form; and conducting a sensitivity analysis to the model solutions according to varying parameters such as shipping volume. Existing models and solution procedures are too complicated to solve real-world problems. Through a series of computationalexperiments, we discovered that the linearization modelobtained the optimal solution at a fraction of the time used by the traditional nonlinear model and solution procedure, as well as the ability to handle up to 150 customers as compared to 30 in the conventional nonlinear model. As such, the proposed linear model is more suitable for actual industry applications than the existing models
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