Volume 51 | Number 3 | Year 2017 | Article Id. IJMTT-V51P524 | DOI : https://doi.org/10.14445/22315373/IJMTT-V51P524
Bhabani S. Mohanty, P.K. Tripathy, "Fuzzy Inventory Model for Deteriorating Items with Exponentially Decreasing Demand under Fuzzified Cost and Partial Backlogging," International Journal of Mathematics Trends and Technology (IJMTT), vol. 51, no. 3, pp. 182-189, 2017. Crossref, https://doi.org/10.14445/22315373/IJMTT-V51P524
1) P. K. De, A. R. (2011). A fuzzy inventory model without shortages using triangular fuzzy number. Fuzzy Information & Engineering, 1, 59-68.
2) Arnold Kaufman, M. M. (1991). Introduction to Fuzzy Arithmatic. Van Nostrand Reinhold Company.
3) Aziz, J. K. (2007). Fuzzy inventory model without shortages using signed. Applied Mathematics & Information Sciences, 1(2), 203-209.
4) C. K. Jaggi, S. P. (2012). Fuzzy inventory model for deteriorating items with time-varying demand and shortages. American Journal of Operational Research, 2(6), 81-92.
5) J.S Yao, H. L. (1996). Fuzzy inventory with backorder for fuzzy order quanty. Information Sciences, 93, 283-319.
6) Kumar, D. a. (2012). Fuzzy inventory without shortages using trapezoidal fuzzy number with sensitivity analysis. IOSR Journal of mathematics, 4(3), 32-37.
7) NK Sahoo, B. M. (2016). Fuzzy inventory model with exponential demand and time-varying deterioration. Global Journal of Pure and Applied Mathematics, 12(3), 2573-2589.
8) PK Tripathy, M. P. (2008). An entropic order quantity model with fuzzy holding cost and fuzzy disposal cost for perishable items under two component demand and discounted selling price. Pakistan Journal of Statistics and Operation Research, 4(2), 93-110.
9) PK Tripathy, M. P. (2011). A fuzzy arithmetic approach for perishable items in discounted entropic order quantity model. International Journal of Scientific and Statistical Computing, 1(2), 7-19.
10) Zadeh, L. A. (1965). Fuzzy Sets. Information and Control, 8(3), 338-353.
11) Zimmermann, H. (19