A new model for deteriorating items with inflation under permissible delay in payments
Inflation is an important factor influencing traditional economic order quality models. Marketing strategy depends on inflation due to public demand and availability of the materials. This paper presents an optimal inventory policy for deteriorating items using exponential demand rate under permiss...
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2014-05-01
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Online Access: | http://www.growingscience.com/ijiec/Vol5/IJIEC_2014_15.pdf |
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doaj-9f1754c6713c4659be7c2b542f2e64e92020-11-24T23:38:12ZengGrowing ScienceInternational Journal of Industrial Engineering Computations1923-29261923-29342014-05-015336537410.5267/j.ijiec.2014.4.006A new model for deteriorating items with inflation under permissible delay in payments R.P. TripathiManoj Kumar Inflation is an important factor influencing traditional economic order quality models. Marketing strategy depends on inflation due to public demand and availability of the materials. This paper presents an optimal inventory policy for deteriorating items using exponential demand rate under permissible delay in payments. Mathematical model has been derived under two cases: case I: cycle time is greater than or equal to permissible delay period, case II: cycle time is less than permissible delay period by considering holding cost as a function of time. Numerical examples and sensitivity analysis are given to reflect the numerical results. Mathematica software is used for finding optimal solutions.http://www.growingscience.com/ijiec/Vol5/IJIEC_2014_15.pdfInventory modelExponential demand rateDeterioration rateInflation |
collection |
DOAJ |
language |
English |
format |
Article |
sources |
DOAJ |
author |
R.P. Tripathi Manoj Kumar |
spellingShingle |
R.P. Tripathi Manoj Kumar A new model for deteriorating items with inflation under permissible delay in payments International Journal of Industrial Engineering Computations Inventory model Exponential demand rate Deterioration rate Inflation |
author_facet |
R.P. Tripathi Manoj Kumar |
author_sort |
R.P. Tripathi |
title |
A new model for deteriorating items with inflation under permissible delay in payments |
title_short |
A new model for deteriorating items with inflation under permissible delay in payments |
title_full |
A new model for deteriorating items with inflation under permissible delay in payments |
title_fullStr |
A new model for deteriorating items with inflation under permissible delay in payments |
title_full_unstemmed |
A new model for deteriorating items with inflation under permissible delay in payments |
title_sort |
new model for deteriorating items with inflation under permissible delay in payments |
publisher |
Growing Science |
series |
International Journal of Industrial Engineering Computations |
issn |
1923-2926 1923-2934 |
publishDate |
2014-05-01 |
description |
Inflation is an important factor influencing traditional economic order quality models. Marketing strategy depends on inflation due to public demand and availability of the materials. This paper presents an optimal inventory policy for deteriorating items using exponential demand rate under permissible delay in payments. Mathematical model has been derived under two cases: case I: cycle time is greater than or equal to permissible delay period, case II: cycle time is less than permissible delay period by considering holding cost as a function of time. Numerical examples and sensitivity analysis are given to reflect the numerical results. Mathematica software is used for finding optimal solutions. |
topic |
Inventory model Exponential demand rate Deterioration rate Inflation |
url |
http://www.growingscience.com/ijiec/Vol5/IJIEC_2014_15.pdf |
work_keys_str_mv |
AT rptripathi anewmodelfordeterioratingitemswithinflationunderpermissibledelayinpayments AT manojkumar anewmodelfordeterioratingitemswithinflationunderpermissibledelayinpayments AT rptripathi newmodelfordeterioratingitemswithinflationunderpermissibledelayinpayments AT manojkumar newmodelfordeterioratingitemswithinflationunderpermissibledelayinpayments |
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1725517589020409856 |