|
[1] Avinadav, T., Herbon, A., Spiegel, U., 2013. Optimal inventory policy for a perishable item with demand function sensitive to price and time. International Journal of Production Economics 144, 497 – 506.
[2] Bakker, M., Riezebos, J., Teunter, R.H., 2012. Review of inventory systems with deterioration since 2001. European Journal of Operational Research 221, 275 – 284.
[3] Beck, A., Bilby, C., Chapman, P., 2002. Shrinkage in europe: Stock loss in the fast-moving consumer goods sector. Secur J 15, 25–39.
[4] Benkherouf, L., Balkhi, Z., 1997. On an inventory model for deteriorating items and time-varying demand. Mathematical Methods of Operations Research 45, 221–233.
[5] Chang, H.J., Dye, C.Y., 1999. An eoq model for deteriorating items with time varying demand and partial backlogging. Journal of the Operational Research Society 50, 1176–1182.
[6] Chen, J.M., Chen, L., 2004. Pricing and lot-sizing for a deteriorating item in a periodic review inventory system with shortages. Journal of the Operational Research Society 55, 892–901.
[7] Chen, J.M., Chen, L.T., 2005. Pricing and production lot-size/scheduling with finite capacity for a deteriorating item over a finite horizon. Computers &; Operations Research 32, 2801 – 2819.
[8] Coulter, B., Krishnamoorthy, S., 2014. Pricing strategies with reference effects in competitive industries. International Transactions in Operational Research 21, 263–274.
[9] Covert, R.P., Philip, G.C.,1973. An eoq model with weibull distribution deterioration. AIIE Transactions 5, 323–326.
[10] Datta, T.K., Pal, A.K., 1988. Order level inventory system with power demand pattern for items with variable rate of deterioration. Indian Journal of Pure and Applied Mathematics 19, 1043–1053.
[11] Dave, U., Patel, L.K., 1981. (t, si ) policy inventory model for deteriorating items with time proportional demand. Journal of the Operational Research Society 32, 137–142.
[12] Donaldson, W.A., 1977. Inventory replenishment policy for a linear trend in demand-an analytical solution. Operational Research Quarterly 28, 663–670.
[13] Dye, C.Y., Hsieh, T.P., 2010. A particle swarm optimization for solving joint pricing and lot-sizing problem with fluctuating demand and unit purchasing cost. Computers &; Mathematics with Applications 60, 1895– 1907.
[14] Farughi, H., Khanlarzade, N., Yegane, B., 2014. Pricing and inventory control policy for non-instantaneous deteriorating items with time-and price-dependent demand and partial backlogging. Decision Science Letters 3, 325–334. [15] Ferguson, M.E., Lystad, E.D., Alexopoulos, C., 2006. Single Stage Heuristic for Perishable Inventory Control in Two-Echelon Supply Chains. Working paper.. Georgia Institute of Technology.
[16] Fibich, G., Gavious, A., Lowengart, O., 2003. Explicit solutions of optimization models and differential games with nonsmooth (asymmetric) reference-price effects. Operations Research 51, 721–734.
[17] Fibich, G.,Gavious, A., Lowengart, O., 2007. Optimal price promotion in the presence of asymmetric reference-price effects. Managerial and Decision Economics 28, 569–577.
[18] Ghare, P.M., Schrader, G.H., 1963. A model for an exponentially decaying inventory. Journal of Industrial Engineering 14, 238–243.
[19] Ghoreishi, M., Mirzazadeh, A., Weber, G.W., 2014. Optimal pricing and ordering policy for non- instantaneous deteriorating items under inflation and customer returns. Optimization 63, 1785–1804.
[20] Gilding, B.H., 2014. Inflation and the optimal inventory replenishment schedule within a finite planning horizon. European Journal of Operational Research 234, 683–693.
[21] Gimpl-Heersink, L., Rudloff, C., Fleischmann, M., Taudes, A., 2008. Integrating pricing and inventory control: is it worth the effort? BuR-Business Research 1, 106–123. [22] Goyal, S., Giri, B., 2001. Recent trends in modeling of deteriorating inventory. European Journal of Operational Research 134, 1–16.
[23] Greenleaf, E.A., 1995. The impact of reference price effects on the profitability of price promotions. Marketing science 14, 82–104.
[24] Gu¨ler, M.G., 2013. The value of modeling with reference effects in stochastic inventory and pricing problems. Expert Systems with Applications 40, 6593–6600.
[25] Hariga, M.A., 1996. Optimal eoq models for deteriorating items with time-varying demand. Journal of the Operational Research Society 47, 1228–1246.
[26] Kalyanaram, G., Winer, R.S., 1995. Empirical generalizations from reference price research. Marketing Science 14, 161–169.
[27] Kopalle, P.K., Winer, R.S., 1996. A dynamic model of reference price and expected quality. Marketing Letters 7, 41–52.
[28] Maihami, R., Kamalabadi, I.N., 2012. Joint pricing and inventory control for non-instantaneous deteriorating items with partial backlogging and time and price dependent demand. International Journal of Production Economics 136, 116 – 122.
[29] Mart´ın-Herr´an, G., Taboubi, S., 2015. Price coordination in distribution channels: A dynamic perspective. European Journal of Operational Research 240, 401–414.
[30] Nasiry, J., Popescu, I., 2011. Dynamic pricing with loss-averse consumers and peak-end anchoring. Opera- tions research 59, 1361–1368.
[31] Papachristos, S., Skouri, K., 2000. An optimal replenishment policy for deteriorating items with time-varying demand and partial-exponential type backlogging. Operations Research Letters 27, 175 – 184.
[32] Popescu, I., Wu, Y., 2007. Dynamic pricing strategies with reference effects. Operations Research 55, 413–429.
[33] Research, F., 2005. Grocery Stores and Supermarkets Industry Profil. Technical Report NAICS Code: 44511. First Research.
[34] Sana, S.S., 2010. Optimal selling price and lotsize with time varying deterioration and partial backlogging. Applied Mathematics and Computation 217, 185–194.
[35] Sicilia, J., la Rosa, M.G.D., Febles-Acosta, J., de Pablo, D.A.L., 2014. An inventory model for deteriorating items with shortages and time-varying demand. International Journal of Production Economics 155,163–171.
[36] Tadikamalla, P.R., 1978. An eoq inventory model for items with gamma distribution. AIIE Transactions 10,100–103.
[37] Teng, J.T., Chern, M.S., Yang, H.L., Wang, Y.J., 1999. Deterministic lot-size inventory models with shortages and deterioration for fluctuating demand. Operations Research Letters 24, 65–72.
[38] Tsao, Y.C., Sheen, G.J., 2007. Joint pricing and replenishment decisions for deteriorating items with lot-size and time-dependent purchasing cost under credit period. International Journal of Systems Science 38,549–561.
[39] Tsao, Y.C., Sheen, G.J., 2008. Dynamic pricing, promotion and replenishment policies for a deteriorating item under permissible delay in payments. Computers &; Operations Research 35, 3562–3580.
[40] Wee, H.M., 1995. Joint pricing and replenishment policy for deteriorating inventory with declining market. International Journal of Production Economics 40, 163 – 171.
[41] Zhang, J., Gou, Q., Liang, L., Huang, Z., 2013. Supply chain coordination through cooperative advertising with reference price effect. Omega 41, 345–353.
[42] Zhang, J., Kevin Chiang, W.y., Liang, L., 2014. Strategic pricing with reference effects in a competitive supply chain. Omega 44, 126–135.
|