Future Research Directions: Reverse Logistics Network Design

Main Article Content

Piyawat Chanintrakul

Abstract

Economic, environmental, and corporate social responsibility issues have significant impacts on the rapid development of reverse logistics research in both academia and business. Particularly, a variety of quantitative business models have been proposed to address reverse logistics network design, a key area of research in logistics. The objectives of this documentary research paper were to synthesize research papers on reverse logistics network design during the period 2009-2017 and identify future research gaps and opportunities. The methodology employed in this research was documentary research, and content analysis was employed for data analysis. Accessing three standard electronic databases including Science Direct, Emerald Insight, and Academic Search Complete, it was found that there were 41 relevant international journal papers published during period 2009-2017, and these papers had been categorized into four major research streams: 1) mixed-integer linear programming models for reverse logistics network design, 2) fuzzy programming models for reverse logistics network design, 3) stochastic models for reverse logistics network design and 4) an analysis of multi-agent character of reverse logistics network design.

Article Details

Section
บทความวิจัย (Research Article)

References

Amin, S., & Zhang, G. (2012). A proposed mathematical model for closed-loop network configuration based on product life cycle. International Journal of Advanced Manufacturing Technology, 58(5-8), 791-801.

Amin, S. H., & Baki, F. (2017). A facility location model for global closed-loop supply chain network design. Applied Mathematical Modelling, 41, 316-330.

Ayvaz, B., Bolat, B., & Aydın, N. (2015). Stochastic reverse logistics network design for waste of electrical and electronic equipment. Resources, Conservation and Recycling, 104, 391-404.

Baykasoğlu, A., & Subulan, K. (2015). An analysis of fully fuzzy linear programming with fuzzy decision variables through logistics network design problem. Knowledge-Based Systems, 90, 165-184.

Bryman, A., & Bell, E. (2007). Business research methods (2nd ed.). Oxford: Oxford University Press.

Chanintrakul, P., Coronado-Mondragon, A. E., Lalwani, C. S., & Wong, C. Y. (2009). Reverse logistics network design: A state-of-the-art literature review. International Journal of Business Performance and Supply Chain Modelling, 1(1), 61-81.

Chen, Y. W., Wang, L. C., Wang, A., & Chen, T. L. (2017). A particle swarm approach for optimizing a multi-stage closed loop supply chain for the solar cell industry. Robotics and Computer-Integrated Manufacturing, 43, 111-123.

Dai, Z., & Dai, H. M. (2016). Bi-objective closed-loop supply chain network design with risks in a fuzzy environment. Journal of Industrial & Production Engineering, 33(3), 169-180.

De Brito, M. P., & Dekker, R. (2004). A framework for reverse logistics. In R. Dekker, M. Fleischmann, K. Inderfurth, & L. N. Van Wassenhove (Eds.), Reverse logistics: Quantitative models for closed-loop supply chain (pp. 1-27). Berlin: Springer.

Dekker, R., Fleischmann, M., Inderfurth, K., & Van Wassenhove, L. N. (2004). Quantitative models for reverse logistics decision making. In R. Dekker, M. Fleischmann, K. Inderfurth, & L. N. Van Wassenhove (Eds.), Reverse logistics: Quantitative models for closed-loop supply chain (pp. 29-41). Berlin: Springer.

Dowlatshahi, S. (2000). Developing a theory of reverse logistics. Interfaces, 30(3), 143-155.

Easwaran, G., & Üster, H. (2009). Tabu search and benders decomposition approaches for a capacitated closed-loop supply chain network design problem. Transportation Science, 43(3), 301-320.

El-Sayed, M., Afia, N., & El-Kharbotly, A. (2010). A stochastic model for forward–reverse logistics network design under risk. Computers & Industrial Engineering, 58(3), 423-431.

Eskandarpour, M., Masehian, E., Soltani, R., & Khosrojerdi, A. (2014). A reverse logistics network for recovery systems and a robust metaheuristic solution approach. International Journal of Advanced Manufacturing Technology, 74(9-12), 1393-1406

Eskandarpour, M., Nikbakhsh, E., & Zegordi, S.H. (2014). Variable neighborhood search for the bi-objective post-sales network design problem: A fitness landscape analysis approach. Computers & Operations Research, 52, 300-314.

Eskandarpour, M., Zegordi, S. H., & Nikbakhsh, E. (2013). A parallel variable neighborhood search for the multi-objective sustainable post-sales network design problem. International Journal of Production Economics, 145(1), 117-131.

Fleischmann, M. (2003). Reverse logistics network structures and design. In V. D. R. Guide Jr., & L. N. Van Wassenhove (Eds.), Business aspects of closed-loop supply chains: Exploring the issues (vol. 2) (pp. 117-148). Pittsburgh, PA: Carnegie Mellon University Press.

Fleischmann, M., Bloemhof-Ruwaard, J. M., Beullens, P., & Dekker, R. (2004). Reverse logistics network design. In R. Dekker, M. Fleischmann, K. Inderfurth, & L. N. Van Wassenhove (Eds.), Reverse logistics: Quantitative models for closed-loop supply chain (pp. 65-94). Berlin: Springer.

Fleischmann, M., Krikke, H. R., Dekker, R., & Flapper, S. D. P. (2000). A Characterisation of logistics networks for product recovery. Omega, 28(6), 653-666.

Fu, P., Li, H., Wang, X., Luo, J., Zhan, S. L., & Zuo, C. (2017). Multiobjective location model design based on government subsidy in the recycling of CDW. Mathematical Problems in Engineering, 2017, 1-9. doi: 10.1155/2017/9081628

Govindan, K., Paam, P., & Abtahi, A. R. (2016). A fuzzy multi-objective optimization model for sustainable reverse logistics network design. Ecological Indicators, 67, 753-768.

Hatefi, S. M., & Jolai, F. (2014). Robust and reliable forward–reverse logistics network design under demand uncertainty and facility disruptions. Applied Mathematical Modelling, 38(9), 2630-2647.

John, S. T., Sridharan, R., & Kumar, P. N. R. (2017). Multi-period reverse logistics network design with emission cost. The International Journal of Logistics Management, 28(1), 127-149.

Kalaitzidou, M. A., Longinidis, P., & Georgiadis, M. C. (2015). Optimal design of closed-loop supply chain networks with multifunctional nodes. Computers & Chemical Engineering, 80, 73-91.

Kannan, D., Diabat, A., Alrefaei, M., Govindan, K., & Yong, G. (2012). A carbon footprint based reverse logistics network design model. Resources, Conservation and Recycling, 67, 75-79.

Keyvanshokooh, E., Fattahi, M., Seyed-Hosseini, S. M., & Tavakkoli-Moghaddam, R. (2013). A dynamic pricing approach for returned products in integrated forward/reverse logistics network design. Applied Mathematical Modelling, 37(24), 10182-10202.

Kilic, H. S., Cebeci, U., & Ayhan, M. B. (2015). Reverse logistics system design for the waste of electrical and electronic equipment (WEEE) in Turkey. Resources, Conservation and Recycling, 95, 120-132.

Kolbin, V. V. (1977). Stochastic programming. Dordrecht: D. Reidel Publishing.

Lee, D. H., Dong, M., & Bian, W. (2010). The design of sustainable logistics network under uncertainty. International Journal of Production Economics, 128(1), 159-166.

Li, S., Wang, N., He, Z., Che, A., & Ma, Y. (2012). Design of a multiobjective reverse logistics network considering the cost and service level. Mathematical Problems in Engineering, 2012, 1-21.

Listes, O., & Dekker, R. (2005). A stochastic approach to a case study for product recovery network design. European Journal of Operational Research, 160(1), 268-287.

Liu, D. (2014). Network site optimization of reverse logistics for E-commerce based on genetic algorithm. Neural Computing & Applications, 25(1), 67-71.

Mirakhorli, A. (2014). Fuzzy multi-objective optimization for closed loop logistics network design in bread-producing industries. International Journal of Advanced Manufacturing Technology, 70(1-4), 349-362.

Pazhani, S., Ramkumar, N., Narendran, T. T., & Ganesh, K. (2013). A bi-objective network design model for multi-period, multi-product closed-loop supply chain. Journal of Industrial & Production Engineering, 30(4), 264-280.

Pishvaee, M. S., Farahani, R. Z., & Dullaert, W. (2010). A memetic algorithm for bi-objective integrated forward/reverse logistics network design. Computers & Operations Research, 37(6), 1100-1112.

Pishvaee, M. S., Kianfar, K., & Karimi, B. (2010). Reverse logistics network design using simulated annealing. International Journal of Advanced Manufacturing Technology, 47(1-4), 269-281.

Pishvaee, M. S., Rabbani, M., & Torabi, S. A. (2011). A robust optimization approach to closed-loop supply chain network design under uncertainty. Applied Mathematical Modelling, 35(2), 637-649.

Sadjadi, S. J., Soltani, R., & Eskandarpour, A. (2014). Location based treatment activities for end of life products network design under uncertainty by a robust multi-objective memetic-based heuristic approach. Applied Soft Computing, 23, 215-226.

Sasikumar, P., & Kannan, G. (2008). Issues in reverse supply chains, part I: End-of-life product recovery and inventory management - an overview. International Journal of Sustainable Engineering, 1, 154-172.

Sasikumar, P., Kannan, G., & Haq, A. N. (2010). A multi-echelon reverse logistics network design for product recovery-a case of truck tire remanufacturing. International Journal of Advanced Manufacturing Technology, 49(9-12), 1223-1234.

Simchi-Levi, D, Kaminsky, P, & Simchi-Levi, E. (2008). Designing and managing the supply chain: Concepts, strategies and case studies (3rd Ed.). New York: McGraw Hill.

Soleimani, H., Seyyed-Esfahani, M., & Shirazi, M. (2013). Designing and planning a multi-echelon multi-period multi-product closed-loop supply chain utilizing genetic algorithm. International Journal of Advanced Manufacturing Technology, 68(1-4), 917-931.

Subulan, K., Baykasoğlu, A., & Saltabaş, A. (2014). An improved decoding procedure and seeker optimization algorithm for reverse logistics network design problem. Journal of Intelligent & Fuzzy Systems, 27(6), 2703-2714.

Subulan, K., Taşan, A. S., & Baykasoğlu, A. (2012). Fuzzy mixed integer programming model for medium-term planning in a closed-loop supply chain with remanufacturing option. Journal of Intelligent & Fuzzy Systems, 23(6), 345-368.

Subulan, K., Taşan, A. S., & Baykasoğlu, A. (2015). A fuzzy goal programming model to strategic planning problem of a lead/acid battery closed-loop supply chain. Journal of Manufacturing Systems, 37, 243-264.

Tao, Z. G., Guang, Z. Y., Hao, S., Song, H. J., & Xin, D. G. (2015). Multi-period closed-loop supply chain network equilibrium with carbon emission constraints. Resources, Conservation and Recycling, 104, 354-365.

Tavakkoli-Moghaddam, R., Sadri, S., Pourmohammad-Zia, N., & Mohammadi, M. (2015). A hybrid fuzzy approach for the closed-loop supply chain network design under uncertainty. Journal of Intelligent & Fuzzy Systems, 28(6), 2811-2826.

Wakolbinger, T., Toyasaki, F., Nowak, T., & Nagurney, A. (2014). When and for whom would e-waste be a treasure trove? Insights from a network equilibrium model of e-waste flows. International Journal of Production Economics, 154, 263-273.

XiaoYan, Q., Yong, H., Qinli, D., & Stokes, P. (2012). Reverse logistics network design model based on e-commerce. International Journal of Organizational Analysis, 20(2), 251-261.

Yang, C. H., Chen, D. T., Huang, Z. L., & Liu, H. B. (2016). Design of a third-party reverse logistics network under a carbon tax scheme. Journal of Engineering Science & Technology Review, 9(5), 126-134.

Yu, H., & Solvang, W. (2016). A general reverse logistics network design model for product reuse and recycling with environmental considerations. International Journal of Advanced Manufacturing Technology, 87(9-12), 2693-2711.

Zarandi, M., Sisakht, A., & Davari, S. (2011). Design of a closed-loop supply chain (CLSC) model using an interactive fuzzy goal programming. International Journal of Advanced Manufacturing Technology, 56(5-8), 809-821.

Zhou, Y., Chan, C. K., Wong, K. H., & Lee, Y. C. E. (2015). Intelligent optimization algorithms: A stochastic closed-loop supply chain network problem involving oligopolistic competition for multiproducts and their product flow routings. Mathematical Problems in Engineering, 2015, 1-22.