Exchangeable Hoeffding decompositions over finite sets: a combinatorial characterization and counterexamples
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Publication:406511
DOI10.1016/j.jmva.2014.04.012zbMath1298.60042arXiv1205.5138OpenAlexW1991851260WikidataQ124816086 ScholiaQ124816086MaRDI QIDQ406511
Giovanni Peccati, Omar El-Dakkak, Igor Prünster
Publication date: 8 September 2014
Published in: Journal of Multivariate Analysis (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/1205.5138
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Cites Work
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- Limit theorems for \(U\)-processes
- Normal approximation for finite-population U-statistics
- Tail behaviour of multiple random integrals and \(U\)-statistics
- Multiple integral representation for functionals of Dirichlet processes
- Exchangeable urn processes
- Applications of ANOVA type decompositions for comparisons of conditional variance statistics including jackknife estimates
- Covariances of symmetric statistics
- On central limit theorems in geometrical probability
- An Edgeworth expansion for symmetric statistics
- Ferguson distributions via Polya urn schemes
- Hoeffding decompositions for exchangeable sequences and chaotic representation of functionals of Dirichlet processes.
- Distributional results for means of normalized random measures with independent increments
- Orthogonal decomposition of finite population statistics and its applications to distributional asymptotics
- An Edgeworth expansion for symmetric finite population statistics
- Hoeffding-ANOVA decompositions for symmetric statistics of exchangeable observations.
- Hoeffding decompositions and urn sequences
- A Bayesian analysis of some nonparametric problems
- Conjugacy as a Distinctive Feature of the Dirichlet Process
- Orthogonal Decomposition of Symmetric Functions Defined on Random Permutations
- Asymptotic Normality of Simple Linear Rank Statistics Under Alternatives
- A Class of Statistics with Asymptotically Normal Distribution