[1]王云霞, 易红, 倪中华. 基于产品族结构树的定制产品成本估算方法[J]. 中国机械工程, 2005, 16(22): 2019-2023.
Wang Yunxia, Yi Hong, Ni Zhonghua. Customization Product Cost Estimation System Based on Product Family Structure Tree[J]. China Mechanical Engineering, 2005, 16(22): 2019-2023.
[2]Simpson T W, Siddique Z, Jiao J X. Product Platform and Product Family Design: Methods and Applications[M]. New York: Springer, 2006.
[3]Bracken J, Falk J E, McGill J T. The Equivalence of Two Mathematical Programs with Optimization Problems in the Constraints[J]. Operations Research, 1973, 21: 37-44.
[4]Deb K, Sinha A. An Efficient and Accurate Solution Methodology for Bilevel Multi-objective Programming Problems Using a Hybrid Evolutionary-local-search Algorithm[J]. Evolutionary Computation, 2010, 18(3): 403-449.
[5]Fujita K, Amaya H, Akai R. Mathematical Model for Simultaneous Design of Module Commonalization and Supply Chain Configuration toward Global Product Family[J]. J. Intell. Manuf., 2013, 24(5): 991-1004.
[6]Chowdhury C, Messac A, Khire R A. Comprehensive Product Platform Planning (CP3) Framework[J]. J. Mech. Des., 2011, 133(10): 101004.
[7]Ji Y, Jiao R, Liang Chen, et al. Green Modular Design for Material Efficiency: a Leader-follower Joint Optimization Model[J]. Journal of Cleaner Production, 2013, 41:187-201.
[8]Jiao J, Simpson T W, Siddique Z. Product Family Design and Platform-based Product Development: a State-of-the-art Review[J]. Intel. Manuf., 2007, 18: 5-29.
[9]Shi C, Zhang G, Lu J. The Kth-best Approach for Linear Bilevel Multi-follower Programming[J]. Journal of Global Optimization, 2005, 33: 563-578.
[10]Lu J, Shi C, Zhang G, et al. Model and Extended Kuhn-Tucker Approach for Bilevel Multi-follower Decision Making in a Referential-uncooperative Situation[J]. Journal of Global Optimization, 2007, 38(4): 597-608.
[11]Liu B. Stackelberg-Nash Equilibrium for Multilevel Programming with Multiple Followers Using Genetic Algorithms[J]. Computers & Mathematics with Applications, 1998, 36(7): 79-89.
[12]Shi C, Zhou H, Lu J, et al. The Kth-best Approach for Linear Bilevel Multifollower Programming with Partial Shared Variables among Followers[J]. Applied Mathematics and Computation, 2007, 188: 1686-1698.
[13]Wang G, Wang X, Wan Z. Fuzzy Interactive Decision Making Algorithm for Bilevel Multi-followers Programming with Partial Shared Variables among Followers[J]. Expert Systems with Applications, 2009, 36: 10471-10474.
[14]Lu J, Shi C, Zhang G. On Bilevel Multi-follower Decision Making: General Framework and Solutions[J]. Information Sciences, 2006, 176: 1607-1627.
[15]Bard J F. Practical Bilevel Optimization: Algorithms and Applications[M]. Dordrecht:Kluwer Academic Publishers, 1998.
[16]Simpson T W, Maier J R, Mistree F. Product Platform Design: Method and Application[J]. Engineering Design, 2001, 13: 2-22.
[17]Shih H, Lai Y, Lee E S. Fuzzy Approach for Multi-level Programming Problems[J]. Computers Ops. Res., 1996, 23:73-91.
[18]Sinha S. Fuzzy Programming Approach to Multi-level Programming Problems[J]. Fuzzy Sets and Systems, 2003, 136: 189-202.
[19]Osman M S, Abo-Sinna M A, Amer A H. A Multi-level Non-linear Multi-objective Decision-making under Fuzziness[J]. Applied Mathematics and Computation, 2004, 153: 239-252.
[20]Emam O E.A Fuzzy Approach for Bilevel Integer Non-linear Programming Problem[J].Applied Mathematics and Computation, 2006, 172: 62-71. |