[1] Schön, C.:On the product line selection problem under attraction choice models of consumer behavior. Eur. J. Oper. Res. 206(1), 260-264(2010) [2] Kamakura, W.A., Russell, G.J.:A probabilistic choice model for market segmentation and elasticity structure. J. Mark. Res. 26(4), 379-390(1989) [3] Chintagunta, P.K., Jain, D.C., Vilcassim, N.J.:Investigating heterogeneity in brand preferences in logit models for panel data. J. Mark. Res. 28, 417-428(1991) [4] Aksoy-Pierson, M., Allon, G., Federgruen, A.:Price competition under mixed multinomial logit demand functions. Manag. Sci. 59(8), 1817-1835(2013) [5] Luce, R.D.:Individual Choice Behavior:A Theoretical Analysis. Wiley, New York (1959) [6] Bell, D.E., Keeney, R.L., Little, J.D.C.:A market share theorem. J. Mark. Res. 12(2), 136-141(1975) [7] McFadden, D., et al.:Conditional logit analysis of qualitative choice behavior. In:Zarembka, P.(ed.) Frontiers in Econometrics, pp. 105-142. Academic, London (1973) [8] Urban, G.L.:A mathematical modeling approach to product line decisions. J. Mark. Res. 6, 40-47(1969) [9] Hanssens, D.M., Parsons, L.J., Schultz, R.L.:Market Response Models:Econometric and Time Series Analysis, vol. 12. Springer Science&Business Media, Berlin (2003) [10] Xie, Y., Xie, L., Lu, M., Yan, H.:Performance-price-ratio utility:market equilibrium analysis and empirical calibration studies. Prod. Oper. Manag. 30, 1442-1456(2020) [11] Rossi, P.E., Allenby, G.M.:A Bayesian approach to estimating household parameters. J. Mark. Res. 30, 171-182(1993) [12] Hanson, W., Martin, K.:Optimizing multinomial logit profit functions. Manag. Sci. 42(7), 992-1003(1996) [13] Song, J.-S., Xue, Z.:Demand management and inventory control for substitutable products. SSRN Electr. J. https://doi.org/10.2139/ssrn.3866775 [14] Li, H., Huh, W.T.:Pricing multiple products with the multinomial logit and nested logit models:concavity and implications. Manuf. Serv. Oper. Manag. 13(4), 549-563(2011) [15] Gallego, G., Wang, R.:Multiproduct price optimization and competition under the nested logit model with product-differentiated price sensitivities. Oper. Res. 62(2), 450-461(2014) [16] Li, G., Rusmevichientong, P., Topaloglu, H.:The d-level nested logit model:assortment and price optimization problems. Oper. Res. 63(2), 325-342(2015) [17] Alptekino? glu, A., Semple, J.H.:The exponomial choice model:a new alternative for assortment and price optimization. Oper. Res. 64(1), 79-93(2016) [18] Huh, W.T., Li, H.:Pricing under the nested attraction model with a multistage choice structure. Oper. Res. 63(4), 840-850(2015) [19] Gallego, G., Ratliff, R., Shebalov, S.:A general attraction model and sales-based linear program for network revenue management under customer choice. Oper. Res. 63(1), 212-232(2015) [20] Topkis, D.M.:Equilibrium points in nonzero-sum n-person submodular games. SIAM J. Control. Optim. 17(6), 773-787(1979) [21] Vives, X.:Oligopoly Pricing:Old Ideas and New Tools. MIT Press, Cambridge (2001) [22] Mizuno, T.:On the existence of a unique price equilibrium for models of product differentiation. Int. J. Ind. Organ. 21(6), 761-793(2003) [23] Caplin, A.:Aggregation and imperfect competition:on the existence of equilibrium. Econom. J. Econom. Soc. 59, 25-59(1991) [24] Gallego, G., Huh, W.T., Kang, W., Phillips, R.:Price competition with the attraction demand model:existence of unique equilibrium and its stability. Manuf. Serv. Oper. Manag. 8(4), 359-375(2006) [25] Yang, L., Guo, P., Wang, Y.:Service pricing with loss-averse customers. Oper. Res. 66(3), 761-777(2018) [26] Federgruen, A., Ming, H.:Sequential multiproduct price competition in supply chain networks. Oper. Res. 64(1), 135-149(2016) [27] Wang, R.:What is the impact of nonrandomness on random choice models?Manuf. Serv. Oper. Manag.(2021) [28] Debreu, G.:A social equilibrium existence theorem. Proc. Natl. Acad. Sci. 38(10), 886-893(1952) [29] Fan, K.:Fixed-point and minimax theorems in locally convex topological linear spaces. Proc. Natl. Acad. Sci. 38(2), 121-126(1952) [30] Glicksberg, I.L.:A further generalization of the Kakutani fixed point theorem, with application to Nash equilibrium points. Proc. Am. Math. Soc. 3(1), 170-174(1952) [31] Bensoussan, A., Xie, Y., Yan, H.:Joint inventory-pricing optimization with general demands:an alternative approach for concavity preservation. Prod. Oper. Manag. 28(9), 2390-2404(2019) |