Values of non-atomic vector measure games

被引:0
作者
Abraham Neyman
机构
[1] The Hebrew University of Jerusalem,Institute of Mathematics and Center for Rationality
[2] Givat Ram,undefined
来源
Israel Journal of Mathematics | 2001年 / 124卷
关键词
Characteristic Function; Bounded Variation; Vector Measure; Cauchy Distribution; Market Game;
D O I
暂无
中图分类号
学科分类号
摘要
There is a value (of norm one) on the closed space of games that is generated by all games of bounded variationf o μ, whereμ is a vector of non-atomic probability measures andf is continuous at 0=μ(ø) and atμ(I).
引用
收藏
页码:1 / 27
页数:26
相关论文
共 12 条
  • [1] Dvoretzky A.(1951)Relations among certain ranges of vector measures Pacific Journal of Mathematics 1 59-74
  • [2] Wald A.(1980)Measure-based values of market games Mathematics of Operations Research 5 192-228
  • [3] Wolfowitz J.(1988)Values of vector measure games: Are they linear combinations of the measures? Journal of Mathematical Economics 17 31-40
  • [4] Hart S.(1940)Sur les fonctions-vecteurs completement additives Bulletin of the Academy of Sciences of the USSR, Mathematics Series 4 465-478
  • [5] Hart S.(1988)The Shapley value in the non-differentiable case International Journal of Game Theory 17 1-65
  • [6] Neyman A.(1977)Continuous values are diagonal Mathematics of Operations Research 2 338-342
  • [7] Lyapunov A.(1988)Weighted majority games have asymptotic value Mathematics of Operations Research 13 556-580
  • [8] Mertens J.-F.(1976)The existence of nondiagonal axiomatic values Mathematics of Operations Research 1 246-250
  • [9] Neyman A.(undefined)undefined undefined undefined undefined-undefined
  • [10] Neyman A.(undefined)undefined undefined undefined undefined-undefined