Abstract

In the aftermath of large-scale natural disasters, supply shortage and inequitable distribution cause various losses, hindering humanitarian supply chains’ performance. The optimal decisions are difficult due to the complexity arising from the multi-period post-disaster consideration, uncertainty of supplies, hierarchal decision levels and conflicting objectives in sustainable humanitarian supply chains (SHSCs). This paper formulates the problem as a fuzzy tri-objective bi-level integer programming model to minimize the unmet demand rate, potential environmental risks, emergency costs on the upper level of decision hierarchy and maximize survivors’ perceived satisfaction on the lower level of decision hierarchy. A hybrid global criterion method is devised to incorporate a primal-dual algorithm, expected value and branch-and-bound approach in solving the model. A case study using data from the Wenchuan earthquake is presented to evaluate the proposed model. Study results indicate that the hybrid global criterion method guides an optimal strategy for such a complex problem within a reasonable computational time. More attention should be attached to the environmental and economic sustainability aspects in SHSCs after golden rescue stage. The proposed bi-level optimization model has the advantages of reducing the total unmet demand rate, total potential environmental risks and total emergency costs. If the decision-agents with higher authorities act as the leaders with dominant power in SHSCs, the optimal decisions, respectively taking hierarchical and horizontal relationships into account would result in equal performance.

Highlights

  • The International Disaster Database (EM-DAT) has reported that the number of both large-scale natural disasters and the affected people has rocketed in recent years

  • For post-disaster relief distribution with fuzzy and insufficient supplies in sustainable humanitarian supply chains (SHSCs), a multi-period bi-level tri-objective integer programming model to minimize unmet demand rate, potential environmental risks and emergency costs on the upper level of decision hierarchy, as well as maximize survivors’ perceived satisfaction (SPS) on the lower level of decision hierarchy could only be found in very limited studies

  • The environmental dimension of sustain­ ability is captured by potential environmental risks derived from carbon emissions produced by transportation activities, and disaster waste generated by food, medical materials, and others in ASAs

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Summary

Introduction

The International Disaster Database (EM-DAT) has reported that the number of both large-scale natural disasters and the affected people has rocketed in recent years. International Journal of Production Economics 235 (2021) 108081 demand points), and to ASAs (affected specific areas) by consid­ ering uncertain and insufficient supplies with multiple periods from the perspective of hierarchical relationships within different response pha­ ses, to alleviate the suffering of survivors and achieve the goals of social, environmental and economic sustainability from all beneficiaries? The uncertainties of post-disaster relief distribution activities are modelled by multi-period, triangular fuzzy numbers, different scenarios, decision modes, and different instances to reflect the operational characteristics Such a problem is formulated as a tri-objective integer pro­ gramming model to minimize the unmet demand rate, potential envi­ ronmental risks, and emergency costs on the upper level of decision, and to maximize survivors’ perceived satisfaction (SPS) for the whole disaster response decision system on the lower level of decision.

Literature review
Formulation of sustainability
Post-disaster relief distribution and its features
Bi-level optimization model and its solution strategies
Problem description
Notations of parameters and variables
Assumptions
Solution strategies for a post-disaster relief distribution model
Case study on the Wenchuan earthquake
Computational results obtained by an HGCM
Impacts of ρ on the performance of SHSCs
Computational results in different scenarios
Computational results in different decision modes
Objectives
Findings
Conclusions
Full Text
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