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一般经济均衡理论与现代数学 被引量:1

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作者 何穗 王恩周
出处 《高等函授学报(自然科学版)》 1998年第6期1-4,24,共5页 Journal of Higher Correspondence Education(Natural Sciences)
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  • 1Arrow, Kenneth J. and Gerard Debreu , Eccistence of an equilibrium for a competitive economy, Econometrica . July (1954) 265-290.
  • 2Debreu , G, A social equilibrium existence theorem, Proceeding of the National Academy of Science 38(1952), 886-893.
  • 3Debreu, G, 1959, Theory of Value: An Axiomatic Analysis of Economic Equilibrium, New York,Wiley,.
  • 4Fan , K. , Fixed Point and Minmax Theorems in Locally Convex Topological Linear Spaces , Proceeding of the National Academy of Science., 38 (1952), 121-126.
  • 5Gilicksberg , I, L. , A Further Generalization of the Kakutani Fixed Point Theorem with Application to Nash Equilibrium points , Proceedings of the National Academy of Science, 38 (1952), 170-174.
  • 6Nash , J , , Equilibrium points in n-person games , Proceedings of the National Academy of Science, 36(1950), 48-49.
  • 7Wilson , R., Computing equilibrium of n-person games , SIAM Journal of A pplied Mathematics.21(1971), 80-87.
  • 8Von Neumann , J , and Morgenstem , O, Games and Economic Behavior , Princeton University Press.
  • 9李绍荣.西方经济学最优解概念新思考——纳什均衡、帕累托最优与一般均衡三大最优解透视[J].经济学动态,2000(9):61-64. 被引量:17
  • 10李绍荣.帕累托最优与一般均衡最优之差异[J].经济科学,2002(2):75-80. 被引量:27

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