暂无分享,去创建一个
Alvin Lim | Jiefeng Xu | Evren Gul | Jiefeng Xu | Evren Gul | A. Lim
[1] M. Corstjens,et al. A Model for Optimizing Retail Space Allocations , 1981 .
[2] Alain Bultez,et al. Asymmetric cannibalism in retail assortments , 1989 .
[3] John E. Beasley,et al. A genetic algorithm for the generalised assignment problem , 1997, Comput. Oper. Res..
[4] Suzhen Wang,et al. Improved Simulated Annealing Algorithm Solving for 0/1 Knapsack Problem , 2006, Sixth International Conference on Intelligent Systems Design and Applications.
[5] Wen-Chyuan Chiang,et al. An overview of research on revenue management: current issues and future research , 2007 .
[6] W. Lieberman. The Theory and Practice of Revenue Management , 2005 .
[7] Steve Y. Chiu,et al. Fine-tuning a tabu search algorithm with statistical tests , 1998 .
[8] Hanxiao Shi,et al. Solution to 0/1 Knapsack Problem Based on Improved Ant Colony Algorithm , 2006, 2006 IEEE International Conference on Information Acquisition.
[9] Heinrich Kuhn,et al. Retail category management: State-of-the-art review of quantitative research and software applications in assortment and shelf space management , 2012 .
[10] Mark Hawtin,et al. The practicalities and benefits of applying revenue management to grocery retailing, and the need for effective business rule management , 2003 .
[11] Manuel Laguna,et al. Tabu Search , 1997 .
[12] James P. Kelly,et al. A Network Flow-Based Tabu Search Heuristic for the Vehicle Routing Problem , 1996, Transp. Sci..
[13] Stephen J. Hoch,et al. Shelf management and space elasticity , 1994 .
[14] David Pisinger,et al. Where are the hard knapsack problems? , 2005, Comput. Oper. Res..
[15] Kristin V. Rohlfs. THE ROLE OF SPACE IN REVENUE MANAGEMENT , 2008 .
[16] G. Raidl,et al. An improved genetic algorithm for the multiconstrained 0-1 knapsack problem , 1998, 1998 IEEE International Conference on Evolutionary Computation Proceedings. IEEE World Congress on Computational Intelligence (Cat. No.98TH8360).
[17] F. Glover,et al. A heuristic programming approach to the employee scheduling problem and some thoughts on “managerial robots” , 1984 .
[18] David Pisinger. A minimal algorithm for the Multiple-choice Knapsack Problem , 1995 .
[19] S. Martello,et al. Dynamic Programming and Strong Bounds for the 0-1 Knapsack Problem , 1999 .
[20] Paolo Toth,et al. Algorithm 632: A program for the 0–1 multiple knapsack problem , 1985, TOMS.
[21] Richard M. Karp,et al. Reducibility Among Combinatorial Problems , 1972, 50 Years of Integer Programming.
[22] Chaitr S. Hiremath. New heuristic and metaheuristic approaches applied to the multiple -choice multidimensional knapsack problem , 2008 .
[23] David Pisinger,et al. A Minimal Algorithm for the 0-1 Knapsack Problem , 1997, Oper. Res..
[24] David Pisinger. An exact algorithm for large multiple knapsack problems , 1999, Eur. J. Oper. Res..
[25] Maria Antónia Carravilla,et al. Allocating products on shelves under merchandising rules: Multi-level product families with display directions , 2018 .
[26] Sebastian Koch,et al. A review of revenue management: Recent generalizations and advances in industry applications , 2020, Eur. J. Oper. Res..
[27] Brent W Lippman. Retail revenue management — Competitive strategy for grocery retailers , 2003 .
[28] Valérie Renaudin,et al. Estimation of Product Category Sales Responsiveness to Allocated Shelf Space , 1998 .
[29] Fred W. Glover,et al. Using tabu search to solve the Steiner tree-star problem in telecommunications network design , 1996, Telecommun. Syst..
[30] Yossi Aviv,et al. Optimal Pricing of Seasonal Products in the Presence of Forward-Looking Consumers , 2008, Manuf. Serv. Oper. Manag..
[31] Ronald C. Curhan. The Relationship between Shelf Space and Unit Sales in Supermarkets , 1972 .
[32] Karan Girotra,et al. Online Grocery Retail: Revenue Models and Environmental Impact , 2015, Manag. Sci..
[33] R. Phillips,et al. Pricing and Revenue Optimization , 2005 .
[34] Yossi Aviv,et al. A Partially Observed Markov Decision Process for Dynamic Pricing , 2005, Manag. Sci..
[35] Moritz Fleischmann,et al. Revenue management opportunities for Internet retailers , 2013 .
[36] Keith S. Coulter. Decreasing price sensitivity involving physical product inventory: a yield management application , 2001 .
[37] Pratik J. Parikh,et al. A model to optimize rack layout in a retail store , 2018, Eur. J. Oper. Res..
[38] M. Fisher,et al. Assortment Planning: Review of Literature and Industry Practice , 2008 .
[39] Fred W. Glover,et al. Solving zero-one mixed integer programming problems using tabu search , 1998, European Journal of Operational Research.
[40] Pratik J. Parikh,et al. The impact of rack layout on visual experience in a retail store , 2019, INFOR Inf. Syst. Oper. Res..
[41] Paolo Toth,et al. An Exact Algorithm for the Two-Constraint 0 - 1 Knapsack Problem , 2003, Oper. Res..
[42] David Pisinger,et al. Core Problems in Knapsack Algorithms , 1999, Oper. Res..
[43] Jianhua Wu,et al. Solving 0-1 knapsack problem by a novel global harmony search algorithm , 2011, Appl. Soft Comput..
[44] P. Farris,et al. A Model for Determining Retail Product Category Assortment and Shelf Space Allocation , 1994 .
[45] Fred Glover,et al. Critical Event Tabu Search for Multidimensional Knapsack Problems , 1996 .
[46] Martin Eisend,et al. Shelf space elasticity: A meta-analysis , 2014 .
[47] Pierre Hansen,et al. Variable Neighborhood Search , 2018, Handbook of Heuristics.
[48] Paolo Toth,et al. Upper Bounds and Algorithms for Hard 0-1 Knapsack Problems , 1997, Oper. Res..