2018
DOI: 10.1111/poms.12826
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Distribution of Medication Considering Information, Transshipment, and Clustering: Malaria in Malawi

Abstract: Malaria is a major health concern for many developing countries. Designing strategies for efficient distribution of malaria medications, such as Artemesinin Combination Therapies, is a key challenge in resource constrained countries. This paper develops a solution methodology that integrates strategic‐level and tactical‐level models to better manage pharmaceutical distribution through a three‐tier centralized health system, which is common to sub‐Saharan African countries. At the strategic level, we develop a … Show more

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Cited by 45 publications
(33 citation statements)
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“…Regarding the "Main Method/Theoretical Approach" reported by the papers, it should be recalled that most papers were related to optimization models, and therefore, they used different mathematical models and approaches. They included mixed integer programming (Liu and Zhang 2016;Büyüktahtakın et al 2018), linear programming (Dasaklis et al 2017), game theory (Shamsi et al 2018;Chick et al 2008), case study and simulation (Ivanov 2020a, b), case study and SIR model (Rachaniotis et al 2012), case study and stochastic programming/Markov (Parvin et al 2018), among others. Table 4 shows the distribution of papers by type of epidemic outbreak.…”
Section: Discussion Of Findingsmentioning
confidence: 99%
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“…Regarding the "Main Method/Theoretical Approach" reported by the papers, it should be recalled that most papers were related to optimization models, and therefore, they used different mathematical models and approaches. They included mixed integer programming (Liu and Zhang 2016;Büyüktahtakın et al 2018), linear programming (Dasaklis et al 2017), game theory (Shamsi et al 2018;Chick et al 2008), case study and simulation (Ivanov 2020a, b), case study and SIR model (Rachaniotis et al 2012), case study and stochastic programming/Markov (Parvin et al 2018), among others. Table 4 shows the distribution of papers by type of epidemic outbreak.…”
Section: Discussion Of Findingsmentioning
confidence: 99%
“…We found several tensions related to SC responses to past disruptions caused by epidemic outbreaks. From the theoretical perspective, we found that the OSCM literature has addressed the past disruptions caused by the epidemic outbreaks by employing mainly optimization approaches, especially in relation to resources allocation (Büyüktahtakın et al 2018;Liu and Zhang 2016;Parvin et al 2018;Rachaniotis et al 2012). Managers and practitioners need to continuously monitor SCs, as no stage of epidemics' impacts should be left unturned before any recovery plan is properly implemented and managed.…”
Section: Adaptation and Recovery Focusmentioning
confidence: 99%
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“…These articles broadly focus on two major areas: (1) allocating resources to increase supply chain capabilities during large-scale disruptions; and (2) redesigning logistics and supply chain networks to reduce vulnerability. In the first area, articles have highlighted resource shortages as a major obstacle during an epidemic ( Enayati and Özaltın, 2020 , Liu et al, 2020 , Parvin et al, 2018 , Rachaniotis et al, 2012 , Savachkin and Uribe, 2012 , Sun et al, 2014 ). Consequently, these studies offered various strategies for allocating minimal or further resources, such as controlling transportation costs and equitable policies ( Savachkin and Uribe, 2012 ); undertaking threshold policy for inventory balancing; optimal area-based trans-shipment policy and planning horizon ( Parvin et al, 2018 ); increasing capacity to manage disruptions ( Hessel, 2009 , Sun et al, 2014 ); implementing cost-sharing contracts ( Mamani et al, 2013 ) or coordinating contracts ( Chick et al, 2008 ); and appropriate capacity setting and the minimum budget ( Liu et al, 2020 ).…”
Section: Review On Prior Epidemic Outbreaks and Disruptions In Supplymentioning
confidence: 99%
“…, Parvin et al. ), though it may provide more conservative results because the occurrence probabilities are assumed to be the same for all possible sample paths, including outlier cases. Hence, τω in the objective function of Problem QSCP for one replication can be replaced by 1/ κ , so the objective based on a sample of κ scenarios is normalΠκfalse(θfalse)=1κω=1κnormalΛω, where normalΛω=normalΠitaliceSPω+normalΠitalicdistω is the objective function for scenario ω and θ=(fi,si,xitalickjiωt,yitalickihωt,zitalickjhωt,vitalickjωt:h,i,j,k,t) is a feasible solution that is chosen to maximize the objective value across the κ scenarios of a replication.…”
Section: Supply Uncertainty: Stochastic Programming Approachmentioning
confidence: 99%