Inventory and transportation cost minimization in the delivery logistics of swine flu vaccine
In this paper, we present a mathematical model of delivery logistics of swine flu vaccine in a rural area. The objective is to make the medicine available at the Primary health centres of that area in such a way that the total cost (purchasing and cartage) of obtaining the flu vaccination is minimiz...
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doaj-6c4b5391f27e4332b5c23fd3bf29d1352020-11-24T21:17:14ZengUniversity of BelgradeYugoslav Journal of Operations Research0354-02431820-743X2017-01-0127448149710.2298/YJOR160617022G0354-02431600022GInventory and transportation cost minimization in the delivery logistics of swine flu vaccineGupta Kavita0University of Delhi, Kirori Mal College, Delhi, IndiaIn this paper, we present a mathematical model of delivery logistics of swine flu vaccine in a rural area. The objective is to make the medicine available at the Primary health centres of that area in such a way that the total cost (purchasing and cartage) of obtaining the flu vaccination is minimized and the demand of the demand centres is met. One more constraint is taken into consideration: once the bottle of the medicine is opened, it has to be given to a fixed number of patients requiring swine flu vaccine simultaneously, failing which, the proportion of unused medicine becomes obsolete and can not be administered to the patients. But if the bottle of medicine could not be used fully at a time then, the unused medicine can be sold back at a discounted price. Under such conditions, our next objective is to determine the size of order that must be placed so that the expected total profit per year is maximized. The methodology to achieve this objective is: first, formulate the problem as a fixed charge capacitated transportation model with bounds on rim conditions to determine the number of units that should be purchased from various distribution centres such that the total cost (purchasing cost + cartage) of obtaining the medicine is minimized. Further, model the problem as an inventory model to determine the size of order.http://www.doiserbia.nb.rs/img/doi/0354-0243/2017/0354-02431600022G.pdfLogisticscapacitatedtransportation probleminventoryfixed charge |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Gupta Kavita |
spellingShingle |
Gupta Kavita Inventory and transportation cost minimization in the delivery logistics of swine flu vaccine Yugoslav Journal of Operations Research Logistics capacitated transportation problem inventory fixed charge |
author_facet |
Gupta Kavita |
author_sort |
Gupta Kavita |
title |
Inventory and transportation cost minimization in the delivery logistics of swine flu vaccine |
title_short |
Inventory and transportation cost minimization in the delivery logistics of swine flu vaccine |
title_full |
Inventory and transportation cost minimization in the delivery logistics of swine flu vaccine |
title_fullStr |
Inventory and transportation cost minimization in the delivery logistics of swine flu vaccine |
title_full_unstemmed |
Inventory and transportation cost minimization in the delivery logistics of swine flu vaccine |
title_sort |
inventory and transportation cost minimization in the delivery logistics of swine flu vaccine |
publisher |
University of Belgrade |
series |
Yugoslav Journal of Operations Research |
issn |
0354-0243 1820-743X |
publishDate |
2017-01-01 |
description |
In this paper, we present a mathematical model of delivery logistics of swine flu vaccine in a rural area. The objective is to make the medicine available at the Primary health centres of that area in such a way that the total cost (purchasing and cartage) of obtaining the flu vaccination is minimized and the demand of the demand centres is met. One more constraint is taken into consideration: once the bottle of the medicine is opened, it has to be given to a fixed number of patients requiring swine flu vaccine simultaneously, failing which, the proportion of unused medicine becomes obsolete and can not be administered to the patients. But if the bottle of medicine could not be used fully at a time then, the unused medicine can be sold back at a discounted price. Under such conditions, our next objective is to determine the size of order that must be placed so that the expected total profit per year is maximized. The methodology to achieve this objective is: first, formulate the problem as a fixed charge capacitated transportation model with bounds on rim conditions to determine the number of units that should be purchased from various distribution centres such that the total cost (purchasing cost + cartage) of obtaining the medicine is minimized. Further, model the problem as an inventory model to determine the size of order. |
topic |
Logistics capacitated transportation problem inventory fixed charge |
url |
http://www.doiserbia.nb.rs/img/doi/0354-0243/2017/0354-02431600022G.pdf |
work_keys_str_mv |
AT guptakavita inventoryandtransportationcostminimizationinthedeliverylogisticsofswinefluvaccine |
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