期刊文献+

带有最小风险准则的两阶段模糊运输模型

Two-stage fuzzy transportation model with minimum risk criteria
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摘要 基于可信性理论和两阶段模糊优化方法,提出一类新的带有最小风险准则的两阶段模糊运输模型。由于提出的模糊运输问题包含带有无限支撑的模糊变量参数,因此它是一个无限维的优化问题。为了求解这个模糊优化问题,这里将讨论两阶段模糊运输问题的逼近方法并且将逼近方法嵌套到遗传算法中产生一个基于遗传算法的混合智能算法求解提出的带有最小风险准则的两阶段模糊运输问题。给出一个数值例子来表明所设计模型和算法的实用性。 Based on credibility theory and two-stage fuzzy optimization method,this paper presents a new class of two-stage fuzzy transportation model with minimum risk criteria.Since the proposed transportation peoblem includes fuzzy variable parameters with infinite supports in this paper, it is infinite-dimensional optimization problem.In order to solve this fuzzy programming problem, the approximation approach of two-stage fuzzy transportation problem is discussed and embeded into a genetic algorithm to produce hybrid algorithm for solving the proposed two-stage fuzzy transportation problem with minimum risk criteria.A numerical example is given to show the practicality of the designed model and algorithm.
出处 《计算机工程与应用》 CSCD 北大核心 2011年第35期63-66,共4页 Computer Engineering and Applications
基金 河北省高等学校自然科学研究青年基金项目(No.2010124) 河北省自然科学基金(No.A2008000563)
关键词 运输问题 两阶段模糊优化 逼近方法 最小风险准则 遗传算法 transportation problem two-stage fuzzy optimization approximation approach mini'mum risk criteria genetic algorithm
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参考文献24

  • 1Leon C.The stochastic transportation-location pmblem[J].Computers and Mathematics with Applications, 1978,4:265-275.
  • 2Angela D F, Nicola S.On modelling urban transportation networks via hybrid Petri nets[J].Control Engineering Practice, 2004, 12: 1225-1239.
  • 3Liu C Z, Fan Y Y,Femando O.A two-stage stochastic programming model for transportation network protection[J].Computers and OperatiOns Research, 2009,36:1582-1590.
  • 4Gabrel .V,. Murat C, Remli N, et al.Recourse problem of the 2-stage robust location transportation problem[J].Electronic Notes in Discrete Mathematics,2010,36( 1 ) : 167-174.
  • 5Zadeh L A.Fuzzy sets[J].Information and Control, 1965,8:338-353.
  • 6Zadeh L A.Fuzzy sets as a basis for a theory of possibility[J]. Fuzzy Sets and Systems,1978,1(1):3-28.
  • 7Wang P.Fuzzy contactability and fuzzy variables[J].Fuzzy Sets and Systems, 1982,8 : 81-92.
  • 8Nahmias S.Fuzzy variables[J].Fuzzy Sets and Systems, 1978, 1: 97-101.
  • 9Stefan C, Dorota K.Fuzzy integer transportation problem[J]. Fuzzy Sets and Systems,1998,98:291-298.
  • 10Shih L H.Cement transportation planning via fuzzy linear pro grarnming[J].International Journal of Production Economics, 1999,58: 277-287.

二级参考文献63

  • 1杨白新,孙弢,于海江.一种供应链评价的指标体系和评价方法[J].计算机工程与应用,2006,42(35):214-215. 被引量:2
  • 2贡智兵,李东波,于敏健.大规模定制产品平台的综合评价模型研究[J].中国机械工程,2007,18(13):1576-1580. 被引量:9
  • 3Tseng M M,Pill F T.The customer centric enterprise[M].Berlin, Germany: Springer Press, 2003.
  • 4Jose A,Tollenaere M.Modular and platform methods for product family design.literature analysis[J].Journal of Intelligent Manufacturing,2005,16(3) : 371-390.
  • 5Moore W L,Louviere J J,Verma R.Using conjoint analysis to help design product plafforms[J].Journal of Product Innovation Management, 1999,16( 1 ) : 27-39.
  • 6Martin M V,Ishii K. Design for variety:development of complexity indices and design charts[C]//Proceedings of 1996 ASME Design Engineering Technical Conferences DETC96,rDFM24359.New York, N Y,USA:ASME, 1997.
  • 7Yang Yu-pu,Xu Xiao-ming,Zhang Wen-yuan.Design neural network based fuzzy logic[J].Fuzzy Sets and System,2000, 114:325.
  • 8Bao Fang,Pan Yong-hui,Xu Wen-bo.A novel training algorithm for BP neural Network[C]//Proceedings of the International Symposium on Distributed Computing and Application to Business,Engineering and Science.Hangzhou:Shanghai University Press,2006: 767-770.
  • 9Sun Jun,Feng Bin,Xu Wen-bo.Particle swarm optimization with particles having quantum behavior[C]//IEEE Int Conf on Evolutionary Computation.Piscataway: IEEE, 2004: 325-331.
  • 10张智星,孙春在.模糊-神经和软计算[M].西安:西安交通大学出版社,2000:31-64.

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