用户名: 密码: 验证码:
一类生产商主导的供应链产量博弈模型及复杂动力学研究
详细信息    本馆镜像全文|  推荐本文 |  |   获取CNKI官网全文
摘要
供应链系统是一个复杂动力学系统,涉及到的企业之间存在着各种复杂的关系,另外环境的多变也使研究要素不断发生改变,进而令企业的决策行为变得更加复杂化和难以预测。所以应用复杂性理论解决供应链领域的实际问题有着非常重要的理论意义与现实意义。
     本文以国内外相关领域的研究成果为基础,运用管理学理论、动态经济学理论和非线性动力学等方法,从理论和实际出发,选取了生产商为主导的一类供应链,建立了多角色企业产量博弈模型、多寡头生产商产量博弈模型和复合比较产量博弈模型,并分析其复杂动力学特性,对其表现出的混沌行为进行控制与反控制。本文的主要内容及创新性结果如下:
     1、根据生产商主导的供应链的特点,通过合理的假设与简化,运用动态博弈理论和非线性混沌动力学理论,构建了基于有限理性的供应链多角色企业产量博弈动力学模型和多寡头生产商产量博弈动力学模型,丰富了供应链动态建模理论。
     2、运用非线性动力学理论,研究了供应链中处于不同角色的节点企业的针对需求波动进行的产量决策博弈行为,并对其二级模型和三级模型进行数值模拟,描述了各角色企业产量博弈演化规律,对生产商的产量决策的倍周期分岔和不稳定的周期轨道做了控制,并给予了相应的经济学解释。
     3、对不对称信息下供应链中多寡头生产商产量博弈模型的纳什均衡点做了分析,对该模型表现出来的复杂动力学结果进行了数值仿真,讨论了系统参数对该离散混沌系统复杂性态的影响。并对博弈模型的混沌性态进行了控制。最后给出了供应链应用方面解释。
     4、对构建的几种不同的产量博弈模型进行了比较分析,在此基础上构建了两种复合比较产量博弈模型,并运用多种数值模拟工具研究其稳定性。最后运用混沌反控制理论构建了一个混沌反控制器,研究了对生产商主导的供应链三角色企业产量博弈模型的反控制。
     本文的模型、参数选取及复杂动力学分析都有着非常明晰的经济管理背景,结论可以为供应链系统中的各企业决策者提供较好的参考作用。
Supply chain system is a complex dynamics system that involves complicatedconnections between enterprises within it. Moreover, the volatility of its externalenvironment is condusive to the instability of elements of study, with the result thatthe decision making of the enterprises tends to become more complex and capricious.Therefore, applying complexity theory to the solution of practical problems in thefield of supply chain is of great theoretical significance and practical significance.
     Based on research findings home and abroad, this dissertation studiesManufacturer-dominated supply chain. Applying theories in management science,dynamic economics, and nonlinear dynamics, this study constructs models of outputgame among multiple players, among multiple oligarch manufacturers, and compoundcomparative output game models. The complex dynamics of the models is analyzedand control and reverse control of the chaos is exercised.
     The main content of this dissertation is as follows:
     1. Proceeding from the features of Manufacturer-dominated supply chain andapplying theories of dynamic game and nonlinear chaotic dynamics, the dissertationconstructs dynamical models of output game among multiple players in supply chainsof bounded rationality, which enriches the dynamic modeling theory of supply chain.
     2. Using theories of nonlinear dynamics, the dissertation examines the outputdecision making game between different node enterprises along the supply chainwhen faced with demand fluctuation. Numerical simulations are conducted forsecondary and tertiary models, and the evolution of output game among the differentplayers is analyzed. Control on the period-doubling bifurcation and unstable periodictrajectory of the manufacturers’ output decision making is exercised and explanationfrom the perspective of economics is made.
     3. The Nash Equilibrium of the models of output game among multiple oligarchmanufacturers along the supply chain under the circumstances of informationasymmetry is studied. Numerical simulations are conducted on the results of complexdynamics exhibited in the models. The impact of system parameters on thecomplexity of the discrete chaotic system is analyzed and control is exercised on thechaos in the game models. Explanations are made from the perspective of supply chain application.
     4. Based on a comparative analysis on the different output game models, thisdissertation constructs two types of compound comparative output game models andstudies their stability by using numerical simulation tools. A chaos anti-controller isconstructed by using chaos anti-control theories to study the anti-control of tripolaroutput game model in manufacturer-dominated supply chain.
     The models, parameter and complex dynamics analysis in this dissertation arebased on economic management background. The conclusion offers intellectualsupport to decision makers of enterprises along the supply chain.
引文
[1] Cooper M, Ellram L. Characteristics of supply chain management and theimplications for purchasing and logistics strategy[J]. The International Journal ofLogistics Management.1993,4(2):13-24.
    [2] Fisher ML. What is right supply chain for your products[J]. Harvard BusinessReview,1997,75(2):105-116.
    [3] Beamon BM. Supply chain design and analysis: models and methods[J].International Journal of Production Economics.1998,55(3):281-294.
    [4] Nunen JAEE, Euidwijk RA. E-enabled closed-loop supply chains[J]. CaliforniaManagement Review.2004,6(2):40-54.
    [5]夏绪辉.逆向供应链物流的内涵及研究发展趋势[J].机械工程学报.2005,41(4):103-109.
    [6]何静,徐福缘.供应链瓶颈问题分析及其解决方法[J].计算机集成制造系统.2003,9(2):122-126.
    [7]马士华,孟庆鑫.供应链物流能力的研究现状及发展趋势[J].计算机集成制造系统.2005,11(3):301-307.
    [8] Simchi-Levi D, Kaminsky P, Simchi-Levi E. Designing and Managing the SupplyChain: Concepts, Strategies, and Cases[M].3rd ed. Columbus: Mc Graw Hill;2007.
    [9]陈冬,顾培亮.供应链管理若干问题研究与进展评述[J].系统工程理论与实践.2003,23(10):1-11.
    [10] Lin FR, Shaw MJ. Reengineering the order fulfillment process in supply chainnetworks[J]. International Journal of Flexible Manufacturing Systems.1998,10(3):197-229.
    [11]马士华,林勇,陈志祥.供应链管理[M].北京:机械工业出版社;2000.
    [12] Ernst R, Kamrad B. Evaluation of supply chain structures throughmodularization and postponement[J]. European Journal of Operational Research.2000,124(3):495-510.
    [13]冯·诺伊曼,摩根斯顿.博弈论与经济行为[M].北京:生活·读书·新知三联书店;2004.
    [14]辛宝贵.一类层递附生型供应链产量博弈模型及其复杂动力学研究[D],天津大学博士论文;2009.
    [15]封云.复杂供应链系统牛鞭效应的若干问题研究[D],天津大学博士论文;2008.
    [16] Qian GM, Li JC, Niu HY et al. Profit allocation within construction supply chainbased on N-person cooperation game[C]. In: Yaowu W, Shen Q, eds.Proceedings of the2004International Conference on Construction&Real EstateManagement. Hong Kong;2004:164-166.
    [17] Ni DB, Tang XW. Supply chain coordination: A cooperative game approach[C].In: Guoping X, Osaki H, eds. ICIM'2004: Proceedings of the SeventhInternational Conference on Industrial Management. Okayama;2004:299-304.
    [18]顾巧论,高铁杠,石连栓.基于博弈论的逆向供应链定价策略分析[J].系统工程理论与实践.2005,03(3):21-25.
    [19]杨慧,周晶,易余胤.供应链上机会主义行为的演化博弈分析[J].运筹与管理.2005,14(5):55-58.
    [20]周永务,冉翠玲.需求信息不对称下供需双方的博弈[J].系统工程与电子技术.2006,28(1):68-71.
    [21] Feng DZ, Chen LL, Jiang MX. A novel game-theory-based analysis approach forrunning a supply chain project[C]. In: Huang D, Li K, Irwin G, eds.Computational Intelligence, Pt2, Proceedings. Kunming;2006:1014-1019.
    [22] Ding D, Chen J. Supply chain coordination with contracts game betweencomplementary suppliers[J]. International Journal of Information Technology&Decision Making.2007,6:163-175.
    [23] Yu LY, Dou YS. Application of fuzzy cooperative game theory to the optimalconfiguration of supply chain[C]. In: Gao H, Petrosyan L, eds. Proceedings ofthe Second International Conference on Game Theory and Applications.Qingdao;2007:248-250.
    [24] Bai SZ, Wang DH. Research on Inventory Game of Supply Chain Based onCredit Coordination Mechanism[C]. In: IEEE/Soli'2008: Proceedings of2008Ieee International Conference on Service Operations and Logistics, andInformatics,2008,1(2):3037-3041.
    [25] Rosenthal EC. A game-theoretic approach to transfer pricing in a verticallyintegrated supply chain[J]. International Journal of Production Economics.2008,115(2):542-552.
    [26] Nagarajan M, Sosic G. Game-theoretic analysis of cooperation among supplychain agents: Review and extensions[J]. European Journal of OperationalResearch.2008,187(3):719-745.
    [27] Mahesh Nagarajan, Game-theoretic analysis of cooperation among supply chainagents: Review and extensions[J]. European Journal of Operational Research,2008,187(3):719-745.
    [28] Chenxi Zhou, Ruiqing Zhao, Wansheng Tang, Two-echelon supply chain gamesin a fuzzy environment[J]. Computers&Industrial Engineering,2008,55(2):390-405.
    [29] Yugang Yu, George Q. Huang, Nash game model for optimizing market strategies,configuration of platform products in a Vendor Managed Inventory (VMI) supplychain for a product family[J]. European Journal of Operational Research,2010,206(2):361-373.
    [30] Yingxue Zhao, Shouyang Wang, T.C.E, et al, Coordination of supply chains byoption contracts: A cooperative game theory approach[J]. European Journal ofOperational Research,2010,207(2):668-675.
    [31]戚桂清,杨锡怀,李森.基于重复博弈的集群网络供应链竞合关系分析[J].东北大学学报(自然科学版).2006,27(2):233-236.
    [32]包裕玲.多个订货商的两层供应链Stackelberg协调博弈分析[J].中国管理科学.2008,16(3):68-72.
    [33]王玉燕,李帮义,申亮.基于博弈论的闭环供应链定价模型分析[J].南京航空航天大学学报.2008,40(2):275-278.
    [34]张汉江,肖伟,葛伟娜等.有害物质在食品供应链中传播机制的混合策略静态博弈模型[J].系统工程.2008,26(1):62-67.
    [35]傅强,曾顺秋.不确定需求下供应链合作广告与订货策略的博弈[J].系统工程理论与实践.2008,28(3):56-63.
    [36]梁樑,王志强,余玉刚等.基于指派博弈的动态联盟供应链优化调整研究[J].管理科学学报.2004,7(4):85-89.
    [37]李勇,张异,杨秀苔等.供应链中制造商-供应商合作研发博弈模型[J].系统工程学报.2005,20(1):12-18.
    [38]邢伟,汪寿阳,冯耕中. B2B电子市场环境下供需双方博弈分析[J].系统工程理论与实践.2008,(7):56-60.
    [39]孙洪杰.供应链信息失真防范的目标激励机制博弈分析[J].重庆大学学报(自然科学版).2003,26(12):117-118.
    [40]滕春贤,姚锋敏,刘志勇.具有Stackelberg博弈特征的供应链定价协调[J].系统工程.2007,25(7):33-37.
    [41]王瑛.供应链伙伴信息共享的博弈与激励[J].中国管理科学.2005,13(5):61-66.
    [42] Wang HW, Guo M, Efstathiou J. A game-theoretical cooperative mechanismdesign for a two-echelon decentralized supply chain[J]. European Journal ofOperational Research.2004,157(2):372-388.
    [43]陈杰,屠梅曾,孙大宁.生态供应链下绿色采购的信号博弈[J].系统工程学报.2004,19(2):202-206.
    [44]于海杰,李国峰,李向阳.生态工业链定价策略的博弈分析[J].运筹与管理.2008,17(04):34-38.
    [45]侯琳琳,邱菀华.基于信号传递博弈的供应链需求信息共享机制[J].控制与决策.2007,22(12):1421-1424.
    [46] Eriksson J, Finne N, Janson S. Evolution of a supply chain management game forthe Trading Agent Competition[J]. AI Communications.2006,19(1):1-12.
    [47] Liu KJ, Zhang ZG. Impact of game type on supply chain performance[C]. In:Lan H, ed. Proceedings of2007International Conference on ManagementScience&Engineering (14th) Vols1-3. Harbin;2007:645-650.
    [48]葛静燕,黄培清.基于博弈论的闭环供应链定价策略分析[J].系统工程学报.2008,23(1):111-115.
    [49] Lv RJ, Pang MB, Zhang GL. Game research on supply chain distributionsystem[C]. In: Chai K, Hang C, Xie M, eds.2006IEEE International Conferenceon Management of Innovation and Technology, Vols1and2, Proceedings.Singapore;2006:872-875.
    [50] Stevens GC. Integrating the supply chain[J]. International Journal of PhysicalDistribution and Materials Management.1989,19(08):3-8.
    [51]曹柬,杨春节.考虑质量失误的供应链博弈模型研究[J].中国管理科学.2006,14(01):25-29.
    [52] Chopra S, Meindl P. Supply Chain Management: Strategy, Planning andOperations[M]. NJ: Prentice Hall;2000.
    [53] Min H, Zhou GG. Supply chain modeling: past, present and future[J]. Computers&Industrial Engineering.2002,43(1-2):231-249.
    [54]黄小原.供应链模型与优化[M].北京:科学出版社;2004.
    [55]高峻峻,王迎军,郭亚军等.供应链管理模型的分类和研究进展[J].中国管理科学.2005,13(5):116-125.
    [56]严建援,李凯,师斌.供应链建模方法研究综述[J].物流技术.2008,27(10):184-189.
    [57]华中生,陈晓伶.考虑质量失误与延期交货问题的供应链博弈分析[J].运筹与管理.2003,12(2):11-14.
    [58]王锋,易伟,罗云峰.一类供应链供需合作的博弈分析[J].武汉理工大学学报.2003,25(3):87-90.
    [59]杜义飞,李仕明.供应链的价值分配研究--基于中间产品定价的博弈分析[J].管理学报.2004,01(3):260-263.
    [60]王永平,孟卫东.供应链企业合作竞争机制的演化博弈分析[J].管理工程学报.2004,18(2):96-98.
    [61]汪峻萍,王圣东.供应链中几种不同博弈的库存系统[J].系统工程.2005,23(4):88-92.
    [62] Zhu BL, Yu HB, Huang XY. Game theory-based study on collaboration planningmodel for supply chain[C]. In: Li QL, TP, ed. Seventh International Conferenceon Electronic Commerce, Vols1and2, Selected Proceedings. Xi'an;2005:365-369.
    [63] Xu GH, Xu F. Study on EOQ model of supply chain cooperative game[C]. In:Zhang H, Zhao R, Chen L, eds. Proceedings of the2006InternationalConference on Management Science and Engineering. Wuhan;2006:1206-1209.
    [64] Li YN, Xu XJ, Ye F. Research on return mechanism of supply chain based oncooperation Game model[C]. In: Lan H, ed. Proceedings of the2006International Conference on Management Science&Engineering (13th),2006(1):510-515.
    [65]刘蕾,罗华,唐小我.基于斯坦克尔伯格博弈的订货提前期决策研究[J].计算机集成制造系统.2007,13(7):1401-1405.
    [66]杨昌,冯玉强,梁宏伟等.供应链中合作博弈批量分解模型[J].大连理工大学学报.2007,47(1):141-145.
    [67] Hennet JC, Arda Y. Supply chain coordination: A game-theory approach[C]. In:Engineering Applications of Artificial Intelligence. Rabat,2008:399-405.
    [68] Zhou Min, Deng Feiqi, Wu Sai, Coordination game model of co-opetitionrelationship on cluster supply chains[J]. Journal of Systems Engineering andElectronics,2008,19(3):499-506.
    [69] M. Esmaeili, Mir-Bahador Aryanezhad, P. Zeephongsekul, A game theoryapproach in seller–buyer supply chain[J]. European Journal of OperationalResearch,2009,195(2):442-448.
    [70] Xinyan Zhang, George Q. Huang, Game-theoretic approach to simultaneousconfiguration of platform products and supply chains with one manufacturingfirm and multiple cooperative suppliers[J]. International Journal of ProductionEconomics,2010,124(1):121-136.
    [71] Rosenthal EC. A game-theoretic approach to transfer pricing in a verticallyintegrated supply chain[J]. International Journal of Production Economics.2008,115(2):542-552.
    [72]张斌,华中生.供应链质量管理中抽样检验决策的非合作博弈分析[J].中国管理科学.2006,14(3):27-31.
    [73]熊中楷,曹俊,刘克俊.基于动态博弈的闭环供应链回收质量控制研究[J].中国管理科学.2007,15(4):42-50.
    [74]蒋鹏飞,沙亚军,胡发胜.二级供应链不同博弈研究[J].山东大学学报(理学版).2007,42(2):51-55.
    [75]蒋鹏飞,王震.三级供应链合作博弈分析[J].山东大学学报(理学版).2008,43(1):103-106.
    [76]罗卫,张子刚,欧阳明德.基于一个博弈论方法的简单供应链合作广告模型[J].系统工程理论与实践.2004,02(2):31-36.
    [77] Wang XL. Dairy-product supply chain coordination model based on Stackelberggame[C]. In: Li J, Zhu D, Porter A et al., eds. Tirmdcm2007: Proceedings of theFirst International Conference on Technology Innovation, Risk Management andSupply Chain Management,2007,1(2):92-99.
    [78] Guo YL. A game analysis of cooperative relationship between enterprises onsupply chain[C]. In: Xu L, Tjoa A, Chaudhry S, eds. Research and PracticalIssues of Enterprise Information Systems II, Vol2. Beijing;2008:1319-1323.
    [79]张波,黄培清.横向Bertrand垄断竞争下的供应链需求信息纵向共享博弈[J].上海交通大学学报.2008,42(09):1494-1500.
    [80]唐宏祥,易荣华,朱卫平.博弈结构对VMI模式下供应链性能的影响分析[J].中国管理科学.2005,13(5):71-78.
    [81] Chen Y, Liang L, Yang F. A DEA game model approach to supply chainefficiency[J]. Annals of Operations Research.2006,145:5-13.
    [82]张旭梅,李国强,张翼.供应链中供应商订单分配的不完全信息动态博弈研究[J].管理学报.2006,03(5):519-523.
    [83] Kumara SRT, Ranjan P, Surana A et al. Decision making in logistics: A chaostheory based analysis[J]. Cirp Annals-Manufacturing Technology.2003,52(1):381-384.
    [84] Tang XW, Lu YJ, Wang WL. Study on the chaos of integrative supply chainsystem under perturbations of controllable parameters[C]. In: Proceedings of2003International Conference on Management Science&Engineering. Georial;2003:501-506.
    [85] Helbing D, Lammer S, Seidel T et al. Physics, stability, and dynamics of supplynetworks[J]. Physical Review E.2004,70(6).
    [86]路应金,唐小我,周宗放.集成供应链系统生产决策行为混沌特性研究[J].管理工程学报.2005,19(4):31-35.
    [87] Ding QY, Zhang XY. Analysis of chaos phenomena in supply chainmanagement[C]. In: Proceedings of the11th International Conference onIndustrial Engineering and Engineering Management. Shenyang:NortheasternUniversity;2005:164-166.
    [88] Ni DB, Li KW, Tang XO. Complexity of ordering dynamics under purerevenue-sharing contracts[C]. In:2006IEEE International Conference onSystems, Man, and Cybernetics, Vols1-6, Proceedings. Taipei;2006:936-941.
    [89] Zhang L, Li YJ, Xu YQ. Chaos synchronization of bullwhip effect in a supplychain[C]. In: Lan H, ed. Proceedings of the2006International Conference onManagement Science&Engineering (13th), Vols1-3. Lille;2006:557-560.
    [90] Wu Y, Zhang DZ. Demand fluctuation and chaotic behaviour by interactionbetween customers and suppliers[J]. International Journal of ProductionEconomics.2007,107(1):250-259.
    [91] Hwarng HB, Xie N. Understanding supply chain dynamics: A chaosperspective[J]. European Journal of Operational Research.2008,184(3):1163-1178.
    [92] E.M. Elabbasy, H.N. Agiza, A.A. Elsadany, Analysis of nonlinear triopoly gamewith heterogeneous players[J]. Computers and Mathematics with Applications.2009,57:488–499.
    [93]吉伟卓.寡头垄断电力市场产量博弈模型及其混沌复杂性研究[D]:天津大学博士论文;2008.
    [94]牟玲玲.房地产市场非线性博弈模型及其内在复杂性研究[D]:天津大学博士论文;2008.
    [95]陈芳.电信市场价格博弈模型及其复杂性研究[D]:天津大学博士论文;2009.
    [96]彭靖.寡头垄断市场价格博弈模型复杂性研究及其产业应用[D]:天津大学博士论文;2010.
    [97]吕金虎,陆君安,陈士华.混沌时间序列分析及其应用[M].武汉:武汉大学出版社;2002.
    [98] Ott E, Grebogi C, Yorke J. Controlling chaos[J]. Physical Review Letters.1990,64(11):1196-1199.
    [99] Romeiras F J, Grebogi C, Ott E Controlling Chaotic dynamical systems[J].Physica D,1992,(58):165-192.
    [100] Pyragas K. Continuous control of chaos by self-controlling feedback [J]. PhysLett A.1992,170(6):421-428.
    [101] Osipov G, Kozlov A, Shalfeev V. Impulse control of chaos in continuoussystems[J]. Physics Letters A.1998,247(1-2):119-128.
    [102] Yao Tao, Yang Linbao, Yang Chunmei. Impulsive Synchronization of LorenzSystem[J]. Physics Letters A,1997,226(6):349-354.
    [103] Yao Tao, Yang Chunmei, Yang Linbao. Control of Rossler System to PeriodicMotions Using Impulsive Cintrol Methods[J]. Physics Letters A,1997,232(5):356-361.
    [104] Aising P M, Garielides A. Using Neural Networks for Controlling Chaos[J].Physical Review E,1994,49:1225-1231.
    [105] Lin C T. Controlling Chaos by GA-based Reinforcement Learning NeuralNetworks[C]. IEEE Transactions on Neural Net Works,1999,10:846-859.
    [106]罗晓曙,陈关荣,汪秉宏.状态反馈和参数调整控制离散非线性系统的倍周期分岔和混沌[J].物理学报,2003,52(4):790-794.
    [107] Tavazoei MS, Haeri M, Bolouki S et al. Using fractional-order integrator tocontrol chaos in single-input chaotic systems[J]. Nonlinear Dynamics.2009,55(1-2):179-190.
    [108] Ma JH, Mu LL. Complex dynamics in a Nonlinear cobweb model for real estatemarket[J]. Discrete Dynamics in Nature and Society.2007.
    [109] Chen G, Yu X. Chaos Control: Theory and Applications[M]. New York:Springer;2003.
    [110]陈关荣,汪小帆.动力系统的混沌化:理论、方法与应用[M].上海:上海交通大学出版社;2006.
    [111] Ma JH, Feng Y. The Study of the Chaotic Behavior in Retailer's DemandModel[J]. Discrete Dynamics in Nature and Society.2008.
    [112]关新平,范正平,陈彩莲等.混沌控制及其在保密通信中的应用[M].北京:国防工业出版社;2002.
    [113] Huang W. The long-run benefits of chaos to oligopolistic firms [J]. Journal ofEconomic Dynamics and Control.2008,32(4):1332-1355.
    [114] Wang XF, Chen GR. Chaotification via arbitrarily small feedback controls:Theory, method, and applications[J]. International Journal of Bifurcation andChaos.2000,10(3):549-570.
    [115] Wang XF, Chen GR. Chaotifying a stable map via smooth small-amplitudehigh-frequency feedback control[J]. International Journal of Circuit Theory andApplications.2000,28(3):305-312.
    [116] Ren HP, Liu D. Chaos control and anti-control via a fuzzy neural networkinverse system method[J]. Chinese Physics Letters.2002,19(8):1054-1057.
    [117] Chen MY, Han ZZ. An iteration method for chaotifying and controllingdynamical systems[J]. International Journal of Bifurcation and Chaos.2002,12(5):1173-1180.
    [118] Yang L, Liu ZR, Chen GR. Chaotifying a continuous-time system via impulsiveinput[J]. International Journal of Bifurcation and Chaos.2002,12(5):1121-1128.
    [119] Tang WKS, Zhong GQ. Chaotification of linear continuous-time systems usingsimple nonlinear feedback[J]. International Journal of Bifurcation and Chaos.2003,13(10):3099-3106.
    [120] Zhang HZ, Chen GR. Single-input multi-output state-feedback chaotification ofgeneral discrete systems[J]. International Journal of Bifurcation and Chaos.2004,14(9):3317-3323.
    [121] Danca MF. Chaotifying discontinuous dynamical systems via time-delayfeedback algorithm[J]. International Journal of Bifurcation and Chaos.2004,14(7):2321-2339.
    [122] Zheng YG, Chen GR. Single state-feedback chaotification of discrete dynamicalsystems[J]. International Journal of Bifurcation and Chaos.2004,14(1):279-284.
    [123] Kwok HS, Tang WKS. Chaotification of discrete-time systems using neurons[J].International Journal of Bifurcation and Chaos.2004,14(4):1405-1411.
    [124] Lian KY, Huang CS, Fang WH et al. Chaotic control and chaotification usingfuzzy approach[J]. International Journal of Bifurcation and Chaos.2008,18(1):263-274.
    [125] Forrestor J. Industrial Dynamics[M]. New York: MIT Press And John Wily&Sons, Inc,1961.
    [126] Hau L. Lee, K.C.So, Tang. The value of information sharing in a two-levelsupply chain[J]. Management Science,2000,46(5):626-643.
    [127] Beamon B M. Supply chain design and analysis: models and methods[J].International Journal of Production Econmics,1998,(55):281-294.
    [128] Slats PA, Bhola B, Evcrs JM, Dijkhuizen G.. Logistic chain modeling[J].European Journal of Operational Search,1995,(87):1-20.
    [129] Christy D P, Grout J R. Safeguarding supply chain relationships[J]. InternationalJournal of Production Economics,1994,(36):233-242.
    [130] Burt D, Proactive Procurement[M]. Prentcie-Hall, Englewood Cliffs,1984.
    [131] Dyer J.H., Cho W., Stategic Supplier Segmentation: The Next Best Practice inSupply Chain Management[J]. California Management Review,1998,40(2):55-77.
    [132] Lewis J C, Naim. M M, Towill D.R. An integrated approach to re-engineeringmeaterial and logistics control[J]. International Journal of Physical Distributionand Logistics Management,1997,27(3):197-209.
    [133] Lamming R C, Beyond Partnership: Strategies for Innovation and Lean SupplyPrentice-Hall[M]. Hamel Hempstead,1993.
    [134] Tan K C, Kannan V R, Handfield R B. Supply Chain Management: SupplierPerformance and Firm Performance[J]. International Journal of Purchasing andMaterial Management,1998,34(3):2-9.
    [135] Nassimbeni G. Network Structures and Co-Ordination Mechanisms: ATaxonomy[J]. International Journal of Operations and ProductionManagement,1998,18(6):538-544.
    [136] New S J, Ramsay J. Supply Chains-Corportate Path to Economic Disaster[C].Fourth International IPSERA Conference, Birmingham,1995.
    [137] Nishiguchi T. Strategic Industrial Sourcing: The Japanese Advantage[M].Oxford University Press, Oxford,1994.
    [138] Farmer D. Creating World Class Suppliers[J]. International Journal ofPurchasing and Material Management,1993,32(3):52.
    [139] Hines P, Rich N, Bicheno J, Brunt D. Value System Management[J].International Journal of Logistics Management,1998,9(1):25-42.
    [140] Porter M E.竞争优势[M].陈小悦译.北京:华夏出版社,1997.
    [141] Kraljic P. Purchasing must become supply management[J]. Harvard BusinessReview,1983,(5):109-117.
    [142] Shapiro R D. Get leverage from Logistics. Harvard Business Review[J].1984,(3):119-127.
    [143] Copacino W C. Supply Chain Management—the Basic and Beyond. Boston[J].The StLucie Press,1997:1-15.
    [144] http://www.supply_chain.org/supplychaincouncilhomepage[ED/OL].
    [145]马士华.供应链运作管理的框架模型[J].计算机集成制造系统-CIMS.2002,8(8):630-634.
    [146]刘丽文.供应链管理思想及其理论和方法的发展过程[J].管理科学学报.2003,6(4):81-88.
    [147]马士华,李华焰,林勇.平衡计分法在供应链绩效评价中的应用研究[J].工业工程与管理.2002,7(4):5-10.
    [148]林勇,马士华.基于集成化供应链管理的MRP系统设计[J].管理科学学报.1999,2(1):86-89.
    [149]王一凡,陈志祥,蒋红梅.中国企业供应链管理现状调查分析-供应与库存管理[J].管理科学学报.1998,1(2):28-32.
    [150]师汉民.论制造企业之间的合作与共生[J].中国机械工程.2000,11:121-125.
    [151]蒋洪伟.供应链中的竞争与协调问题研究[D].天津大学博士论文,2000.
    [152] Shinbrot T, Grebogi C, Ott E, etc. Using Small Perturbations to ControlChaos[J]. Nature,1993,363:411-474.
    [153]西蒙.管理行为[M].北京:机械工业出版社;2004.
    [154]赵晗萍,蒋家东,冯允成.基于GA-RL的进化博弈求解主从博弈结构的供应链协调问题[J].系统工程理论与实践.2010,30(4):667-672.
    [155]尚宇红.博弈论前史研究[D].西北大学,2003.
    [156]戴汝为,21世纪组织管理途径的探讨[J].管理科学学报.1999,2(2):1-7.
    [157]钱学森,于景元,戴汝为.一个科学新领域-开放的复杂巨系统及其方法论[J].自然杂志.1990,13(1):3-10.
    [158]成思危.复杂科学与系统工程[J].管理科学学报.1999,2(2):1-7
    [159] Horgan J.复杂性研究的发展趋势-从复杂性到困惑[J].科学,1995,10:5-9.
    [160]林福永.复杂性科学与组织管理[J].管理世界.2001,10(2):3-6.
    [161]宋学锋.复杂性、复杂系统与复杂性科学[J].中国科学基金.2003,(5):262-269.
    [162]王丹力,王宏安.供应链管理的复杂性研究.系统仿真学报.2002,14(11):1439-1442.
    [163] Peters T. Thriving on Chaos—Handbook for a Management Revolution[M].New York: Alfied A, Knopf.1988.
    [164] Levy D. Chaos Theory and Strategy: Theory, Application, and ManagementImplications[J]. Strategic Management Journal.1994,(15):167-178.
    [165] Gerald V. Thriving on Chaos: The Route to Management Survival[J].Management Decision.1992,30(8):22-28.
    [166]刘洪,李必强.经济系统的混沌理论及其在管理中应用研究概况评述.系统工程理论方法应用.1997,6(4):15-23.
    [167] Li Tien-Yien, Yorke J A. Period Three Implies Chaos[J]. The AmericanMathematical Monthly.1975,82(10):985-992.
    [168] Devaney R L. An Introduction to Chaotic Dynamical Systems[M].2nd ed. NY:Addison-Wesley Press.1989:48-50.
    [169]关新平,范正平等.混沌控制及其在保密通信中的应用[M].北京:国防工业出版社.2002:3-5.
    [170] Banks J, Brooks J, Cairns G et al. On Devaney's definition of chaos[J].American Mathematical Monthly.1992,99(4):332-334.
    [171] Huang W, Ye XD. Devaney's chaos or2-scattering implies Li-Yorke's chaos[J].Topology and Its Applications.2002,117(3):259-272.
    [172]吕金虎,陆君安,陈士华.混沌时间序列分析及其应用[M].武汉:武汉大学出版社,2002.
    [173]马军海.复杂非线性系统的重构技术[M].天津:天津大学出版社,2005.
    [174]童培庆.混沌的自适应控制[J].物理学报.1995,44:169-176.
    [175]薛月菊,冯汝鹏.连续时间耦合系统中时空混沌的自适应模拟控制[J].物理学报.2001,50(3):440-444.
    [176]裴文江,黄俊,刘文波等.自适应延迟反馈控制混沌[J].控制理论与应用.1999,16(2):297-300.
    [177]100, Pyragas K. Experimental Control of Chaos by Delayed Self-controllingFeedback[J]. Physics Letters A.1993,180(1-2):99-102.
    [178]李国辉,周世平,徐得名等.间隙线性反馈控制混沌[J].物理学报.2000,49(11):2123-2128.
    [179]刘扬正,李平,胡可乐.混沌控制中非线性时滞反馈方法的探讨[J].南京工程学院学报.2002,2(2):14-17.
    [180] Liu Zonghua, Chen Shigang. Controlling the StandardMap[J]. Physics Letters A.1997,232(7):55-62.
    [181] Guemez J, Matias M A. Control of Chaos in Unidimensional Maps[J]. PhysicsLetters A.1993,181(1):29-32.
    [182] Matias M A, Guemez J. Stabilization of Chaos by Proportional Pulses in theSystem Variables[J]. Physical Review Letters.1994,72(10):1455-1458.
    [183] Mayukh Dass, Gavin L Fox. A holistic network model for supply chainanalysis[J]. International Journal of Production Economics,2011,131(2):587-594.
    [184] Ram Narasimhan, Santosh Mahapatra. Decision models in global supply chainmanagement[J]. Industrial Marketing Management.2004,33(1):21-27.
    [185] Hong-jun PENG, Mei-hua ZHOU, Man-zhi LIU et al. A dynamic optimizationmodel of an integrated coal supply chain system and its application[J]. MiningScience and Technology (China),2009,19(6):842-846.
    [186] Jung-Fa Tsai. An optimization approach for supply chain management modelswith quantity discount policy[J]. European Journal of Operational Research.2007,177(2):982-994.
    [187] Yugang Yu, George Q. Huang. Nash game model for optimizing marketstrategies, configuration of platform products in a Vendor Managed Inventory(VMI) supply chain for a product family[J]. European Journal of OperationalResearch.2010,206(2):361-373.
    [188] Jose B. Cruz Jr et al. A dynamic input–output model for nascent bioenergysupply chains[J]. Applied Energy.2009,86(1): S86-S94.
    [189] Gour Chandra Mahataand, Puspita Mahata. Analysis of a fuzzy economic orderquantity model for deteriorating items under retailer partial trade creditfinancing in a supply chain[J]. Mathematical and Computer Modelling.2011,53(9-10):1621-1636.
    [190]易余胤,陈月霄.需求不确定条件下的闭环供应链模型[J].计算机集成制造系统.2010,16(7):1531-1538.
    [191]晏妮娜,强伟,黄小原.基于废钢回收的闭环供应链模型及协调研究[J].管理工程学报.2009,23(1):158-162.
    [192]许锐,范光敏.基于Multi-Agent的敏捷供应链模型研究[J].物流工程与管理.2009,180(31):72-74.
    [193]程丽,彭建华,黄秋楠.控制混沌与超混沌同步[J].东北师范大学学报(自然科学版),2001,33(3):43-47.
    [194]刘扬正,石金贵,李平等.离散混沌系统的非线性反馈控制[J].昆明理工大学学报(理工版),2005,2:108-111.
    [195]刘扬正,石金贵,李平.利用非线性反馈控制Henon混沌系统的低周期态[J].兰州理工大学学报,2005,3:143-145.
    [196] Junhai Ma, Wei-Zhuo Ji. Complexity of repeated game model in electric powertriopoly[J]. Chaos, Solitons and Fractals.2009,(40):1735-1740.
    [197]马军海,彭靖.延迟决策对一类寡头博弈模型的影响分析.系统工程学报.2010,25(6):812-817.
    [198] Merton R. A simple model of capital market equilibrium with incompleteinformation[J]. Journal of Finance.1987:483-510.
    [199] Arrow K, Debreu G. Existence of an Equilibrium for a Competitive Economy[J].Econometrica: Journal of the Econometric Society.1954:265-290.
    [200] Tobin J. A general equilibrium approach to monetary theory[J]. Journal ofmoney, credit and banking.1969:15-29.
    [201] Stephan G. Pollution Control, Economic Adjustment, and Long-run Equilibrium:A Computable Equilibrium Approach to Environmental Economics[M]. NewYork: Springer Verlag;1989.
    [202] Epstein L, Economics Do, Toronto Uo et al. A simple dynamic generalequilibrium model[J]. Journal of Economic Theory.1987,41(1):68-95.
    [203] Faust J. The equilibrium degree of transparency and control in monetarypolicy[J]. Journal of money, credit and banking.2002:520-539.
    [204] Kendrick D. Stochastic control for economic models[M]. New York:McGraw-Hill Companies;1981.
    [205] Schmitt-Grohe S, Uribe M. Solving dynamic general equilibrium models usinga second-order approximation to the policy function[J]. Journal of EconomicDynamics and Control.2004,28(4):755-775.
    [206] Swan TW. Economic control in a dependent economy[J]. The Economic Record.1960,36(73):51-66.
    [207] Benhabib J. Cycles and chaos in economic equilibrium[M]. Princeton:Princeton University Press;1992.
    [208] Hildenbrand W, Kirman A. Equilibrium analysis: variations on themes byEdgeworth and Walras[M]. Amsterdam: North Holland;1988.
    [209] Flam S. Approaches to economic equilibrium[J]. Journal of EconomicDynamics and Control.1996,20(9-10):1505-1522.
    [210] Loasby B. Equilibrium and evolution: an exploration of connecting principles ineconomics[M]. Manchester: Manchester Univ Press;1991.
    [211] Leonard D, Van Long N. Optimal control theory and static optimization ineconomics[M]. Cambridge: Cambridge University Press;1992.
    [212] Arrow K. General economic equilibrium: purpose, analytic techniques,collective choice[J]. The American Economic Review.1974:253-272.
    [213] Breton M, Martin-Herran G, Zaccour G. Equilibrium investment strategies inforeign environmental projects[J]. Journal of Optimization Theory andApplications.2006,130(1):23-40.
    [214] Fernandez-Anaya G, Alvarez-Ramirez J, Ibarra-Valdez C. On feedback andstable price adjustment mechanisms[J]. Physica a-Statistical Mechanics and ItsApplications.2007,377(1):211-226.
    [215] Haurie A. A multigenerational game model to analyze sustainabledevelopment[J]. Annals of Operations Research.2005,137(1-4):369-386.
    [216] Wang XF, Chen GR. Chaotification via arbitrarily small feedback controls:Theory, method, and applications[J]. International Journal of Bifurcation andChaos.2000,10(3):549-570.
    [217] Wang XF, Chen GR. Chaotifying a stable map via smooth small-amplitudehigh-frequency feedback control[J]. International Journal of Circuit Theory andApplications.2000,28(3):305-312.
    [218] Chen MY, Han ZZ. An iteration method for chaotifying and controllingdynamical systems[J]. International Journal of Bifurcation and Chaos.2002,12(5):1173-1180.
    [219] Ren HP, Liu D. Chaos control and anti-control via a fuzzy neural networkinverse system method[J]. Chinese Physics Letters.2002,19(8):1054-1057.
    [220] Yang L, Liu ZR, Chen GR. Chaotifying a continuous-time system via impulsiveinput[J]. International Journal of Bifurcation and Chaos.2002,12(5):1121-1128.
    [221] Tang WKS, Zhong GQ. Chaotification of linear continuous-time systems usingsimple nonlinear feedback[J]. International Journal of Bifurcation and Chaos.2003,13(10):3099-3106.
    [222] Danca MF. Chaotifying discontinuous dynamical systems via time-delayfeedback algorithm[J]. International Journal of Bifurcation and Chaos.2004,14(7):2321-2339.
    [223] Kwok HS, Tang WKS. Chaotification of discrete-time systems using neurons[J].International Journal of Bifurcation and Chaos.2004,14(4):1405-1411.
    [224] Zhang HZ, Chen GR. Single-input multi-output state-feedback chaotification ofgeneral discrete systems[J]. International Journal of Bifurcation and Chaos.2004,14(9):3317-3323.
    [225] Zheng YG, Chen GR. Single state-feedback chaotification of discrete dynamicalsystems[J]. International Journal of Bifurcation and Chaos.2004,14(1):279-284.
    [226] Lian KY, Huang CS, Fang WH et al. Chaotic control and chaotification usingfuzzy approach[J]. International Journal of Bifurcation and Chaos.2008,18(1):263-274.

© 2004-2018 中国地质图书馆版权所有 京ICP备05064691号 京公网安备11010802017129号

地址:北京市海淀区学院路29号 邮编:100083

电话:办公室:(+86 10)66554848;文献借阅、咨询服务、科技查新:66554700