An Inventory Model for Perishable Products with Stock-Dependent Demand and Trade Credit under Inflation
We consider an inventory model for perishable products with stock-dependent demand under inflation. It is assumed that the supplier offers a credit period to the retailer, and the length of credit period is dependent on the order quantity. The retailer does not need to pay the purchasing cost until...
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Series: | Mathematical Problems in Engineering |
Online Access: | http://dx.doi.org/10.1155/2013/702939 |
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doaj-cea3673a8f5544ef850090aa7161bc702020-11-24T21:13:46ZengHindawi LimitedMathematical Problems in Engineering1024-123X1563-51472013-01-01201310.1155/2013/702939702939An Inventory Model for Perishable Products with Stock-Dependent Demand and Trade Credit under InflationShuai Yang0Chulung Lee1Anming Zhang2Graduate School of Information Management and Security, Korea University, Anam-dong 5-ga, Seongbuk-gu, Seoul 136-713, Republic of KoreaSchool of Industrial Management Engineering and Graduate School of Management of Technology, Korea University, Anam-dong 5-ga, Seongbuk-gu, Seoul 136-713, Republic of KoreaSauder School of Business, University of British Columbia, 2053 Main Mall, Vancouver, BC, V6T 1Z2, CanadaWe consider an inventory model for perishable products with stock-dependent demand under inflation. It is assumed that the supplier offers a credit period to the retailer, and the length of credit period is dependent on the order quantity. The retailer does not need to pay the purchasing cost until the end of credit period. If the revenue earned by the end of credit period is enough to pay the purchasing cost or there is budget, the balance is settled and the supplier does not charge any interest. Otherwise, the supplier charges interest for unpaid balance after credit period, and the interest and the remaining payments are made at the end of the replenishment cycle. The objective is to minimize the retailer’s (net) present value of cost. We show that there is an optimal cycle length to minimize the present value of cost; furthermore, a solution procedure is given to find the optimal solution. Numerical experiments are provided to illustrate the proposed model.http://dx.doi.org/10.1155/2013/702939 |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
Shuai Yang Chulung Lee Anming Zhang |
spellingShingle |
Shuai Yang Chulung Lee Anming Zhang An Inventory Model for Perishable Products with Stock-Dependent Demand and Trade Credit under Inflation Mathematical Problems in Engineering |
author_facet |
Shuai Yang Chulung Lee Anming Zhang |
author_sort |
Shuai Yang |
title |
An Inventory Model for Perishable Products with Stock-Dependent Demand and Trade Credit under Inflation |
title_short |
An Inventory Model for Perishable Products with Stock-Dependent Demand and Trade Credit under Inflation |
title_full |
An Inventory Model for Perishable Products with Stock-Dependent Demand and Trade Credit under Inflation |
title_fullStr |
An Inventory Model for Perishable Products with Stock-Dependent Demand and Trade Credit under Inflation |
title_full_unstemmed |
An Inventory Model for Perishable Products with Stock-Dependent Demand and Trade Credit under Inflation |
title_sort |
inventory model for perishable products with stock-dependent demand and trade credit under inflation |
publisher |
Hindawi Limited |
series |
Mathematical Problems in Engineering |
issn |
1024-123X 1563-5147 |
publishDate |
2013-01-01 |
description |
We consider an inventory model for perishable products with stock-dependent demand under inflation. It is assumed that the supplier offers a credit period to the retailer, and the length of credit period is dependent on the order quantity. The retailer does not need to pay the purchasing cost until the end of credit period. If the revenue earned by the end of credit period is enough to pay the purchasing cost or there is budget, the balance is settled and the supplier does not charge any interest. Otherwise, the supplier charges interest for unpaid balance after credit period, and the interest and the remaining payments are made at the end of the replenishment cycle. The objective is to minimize the retailer’s (net) present value of cost. We show that there is an optimal cycle length to minimize the present value of cost; furthermore, a solution procedure is given to find the optimal solution. Numerical experiments are provided to illustrate the proposed model. |
url |
http://dx.doi.org/10.1155/2013/702939 |
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