Generalized Symmetric Polynomials and an Approximate De Finetti Representation

被引：0
|
作者：
Sergey G. Bobkov
机构：
[1] University of Minnesota,School of Mathematics
来源：
Journal of Theoretical Probability | 2005年 / 18卷
关键词：
Symmetric polynomials; quadratic; induction; de Finetti representation;
D O I：
暂无
中图分类号：
学科分类号：
摘要：
For probability measures on product spaces which are symmetric under permutations of coordinates, we study the rate of approximation by mixtures of product measures.
引用
收藏
页码：399 / 412
页数：13
相关论文
共 50 条
  • [31] REPRESENTATION OF GENERALIZED BIAXIALLY SYMMETRIC-POTENTIALS
    BERGLEZ, P
    [J]. ZEITSCHRIFT FUR ANGEWANDTE MATHEMATIK UND MECHANIK, 1989, 69 (04): : T142 - T144
  • [32] Lambek Functional Representation of Generalized Symmetric Semirings
    E. M. Vechtomov
    V. V. Chermnykh
    [J]. Russian Mathematics, 2023, 67 : 23 - 31
  • [33] Lambek Functional Representation of Generalized Symmetric Semirings
    Vechtomov, E. M.
    Chermnykh, V. V.
    [J]. RUSSIAN MATHEMATICS, 2023, 67 (02) : 23 - 31
  • [34] Coherence of de Finetti coherence
    Daniele Mundici
    [J]. Synthese, 2017, 194 : 4055 - 4063
  • [35] A fermionic de Finetti theorem
    Krumnow, Christian
    Zimboras, Zoltan
    Eisert, Jens
    [J]. JOURNAL OF MATHEMATICAL PHYSICS, 2017, 58 (12)
  • [36] Computable de Finetti measures
    Freer, Cameron E.
    Roy, Daniel M.
    [J]. ANNALS OF PURE AND APPLIED LOGIC, 2012, 163 (05) : 530 - 546
  • [37] De Finetti Coherence and Beyond
    Vantaggi, Barbara
    [J]. PROCEEDINGS OF THE 9TH INTERNATIONAL SYMPOSIUM ON IMPRECISE PROBABILITY: THEORIES AND APPLICATIONS (ISIPTA '15), 2015, : 23 - 23
  • [38] Coherence of de Finetti coherence
    Mundici, Daniele
    [J]. SYNTHESE, 2017, 194 (10) : 4055 - 4063
  • [39] ASYMPTOTICS OF SYMMETRIC POLYNOMIALS WITH APPLICATIONS TO STATISTICAL MECHANICS AND REPRESENTATION THEORY
    Gorin, Vadim
    Panova, Greta
    [J]. ANNALS OF PROBABILITY, 2015, 43 (06): : 3052 - 3132
  • [40] De Finetti meets Ellsberg
    Epstein, Larry G.
    Seo, Kyoungwon
    [J]. RESEARCH IN ECONOMICS, 2014, 68 (01) : 11 - 26
12345