A periodic review inventory model for items that deteriorate continuously in time

REFERENCES

• BAEANKIN , E. , and DENNY , J. ,. 1960 , Examination of an Inventory model incorporating probabilities of obsolescence , Technical report 18 ( Berkeley , California Statistical Laboratory, University of California ).
   Google Scholar
• BROWN , G. , LTJ , J. , and WOLFSON , R. ,. 1964 , Dynamic modelling of inventory subject to obsolescence , Mgmt Sci. , 11 , 51 .
   Web of Science ®Google Scholar
• BULINSKAYA , E. ,. 1964 , Some results concerning optimal inventory policies , Theor. Prob. Applic ., 9 , 389 .
   Google Scholar
• COVERT , R. P. ,PHILIP, G. C, 1973 , An EOQ model for items with Weibull distribution deterioration , A.I.I.E. Trans. , 5 , 323 .
   Google Scholar
• COX , D. R. , 1963 , Renewal Theory ( John Wiley ).
   Google Scholar
• EMMONS , H. , 1968 , The replenishment of directly used radioactive pharmaceuticals in medical diagnosis , Unpublished doctoral dissertation , Johns Hopkins University , Baltimore .
   Google Scholar
• FRIES , B. , 1975 , Optimal ordering policy for a perishable commodity with fixed life–time , Ops. Res. , 23 , 46 .
   Web of Science ®Google Scholar
• GHABE , P. M. , and SCHRADER , G. F. , 1963 , A model for exponentially decaying inventories , J. Ind. Engng , 14 , 238 .
   Google Scholar
• HADLEY , G. , and WHITIN , T. M. , 1961 , An optimal final inventory model , Mgmt Sci. , 7 , 179 .
   Web of Science ®Google Scholar
• HADLEY , G. , and WHTTIN , T. M. , 1962 , Generalizations of the optimal final inventory model , Mgmt Set. , 8 , 454 .
   Google Scholar
• MISRA , R. B. , 1975 , Optimum production lot-size model for a system with deteriorating inventory , Int. J. Prod. Res. , 13 , 495 .
   Google Scholar
• MURRAY , G. R. , Jr., and SILVER , E. A. , 1966 , A Bayesian analysis of the style goods inventory problem , Mgmt. Sci. , 12 , 785 .
   Google Scholar
• NADDOR , E. , 1966 , Inventory Systems ( John Wiley ).
   Google Scholar
• NAHMIAS , S. , 1975 a, Optimal odering policies for perishable inventory-II , Ops. Res. , 23 , 735 ; 1975 b , On ordering perishable inventory under Erlang demand, Nav. Res. Logist. Q. , 22 , 415 .
   Web of Science ®Google Scholar
• NAHMIAS , S. , and PIEESKALLA , W. P. , 1973 , Optimal ordering policies for a product that perishes in two periods subject to stochastic demands , Nav. Res. Logist Q. , 22, 207; 1975, Optimal ordering policies for perishable inventory-I, Proceedings of XX International meeting of the Institvte of Management Science Vol. II ( Tel–Aviv , Israel Jerusalem Academic Press ), pp. 485 – 493 .
   Google Scholar
• PHILIP , G.C. , 1974 , A generalized EOQ model for items with Weibull distribution deterioration , AIIE Trans. , 6 , 159 .
   Google Scholar
• SHAH , Y. K. , 1977 , An order-level lot-size inventory model for deteriorating items , A.I.I.E. Trans ( in the press ).
   Google Scholar
• SHAH , Y. K. , and JAISWAL , M. C. , 1977 a , A probabilistic scheduling period inventory model for deteriorating items , submitted for publication in AIIE Trans; 1977 b, An order–level inventory model for items with exponential distribution deterioration , submitted for publication in Opsearch .
   Google Scholar
• VAN ZYL , G. J. J. , 1964 , Inventory control for perishable commodities , Unpublished Doctoral Dissertation , University of North Carolina .
   Google Scholar