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相关论文: Discussion of: Brownian distance covariance

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Discussion on "Brownian distance covariance" by G\'{a}bor J. Sz\'{e}kely and Maria L. Rizzo [arXiv:1010.0297]

应用统计 · 统计学 2010-10-06 Christopher R. Genovese

Discussion on "Brownian distance covariance" by G\'{a}bor J. Sz\'{e}kely and Maria L. Rizzo [arXiv:1010.0297]

统计理论 · 数学 2010-10-07 Peter J. Bickel , Ying Xu

Discussion on "Brownian distance covariance" by G\'{a}bor J. Sz\'{e}kely, Maria L. Rizzo [arXiv:1010.0297]

应用统计 · 统计学 2010-10-06 Andrey Feuerverger

Discussion on "Brownian distance covariance" by G\'{a}bor J. Sz\'{e}kely, Maria L. Rizzo [arXiv:1010.0297]

应用统计 · 统计学 2010-10-06 Leslie Cope

Discussion on "Brownian distance covariance" by G\'abor J. Sz\'ekely and Maria L. Rizzo [arXiv:1010.0297]

应用统计 · 统计学 2010-10-06 Bruno Rémillard

Rejoinder to "Brownian distance covariance" by G\'abor J. Sz\'ekely and Maria L. Rizzo [arXiv:1010.0297]

应用统计 · 统计学 2010-10-06 Gábor J. Székely , Maria L. Rizzo

We discuss briefly the very interesting concept of Brownian distance covariance developed by Sz\'{e}kely and Rizzo [Ann. Appl. Statist. (2009), to appear] and describe two possible extensions. The first extension is for high dimensional…

应用统计 · 统计学 2013-12-10 Michael R. Kosorok

The distance covariance of Sz\'ekely, et al. [23] and Sz\'ekely and Rizzo [21], a powerful measure of dependence between sets of multivariate random variables, has the crucial feature that it equals zero if and only if the sets are mutually…

统计理论 · 数学 2022-06-22 Dominic Edelmann , Tobias Terzer , Donald Richards

We extend the theory of distance (Brownian) covariance from Euclidean spaces, where it was introduced by Sz\'{e}kely, Rizzo and Bakirov, to general metric spaces. We show that for testing independence, it is necessary and sufficient that…

统计理论 · 数学 2021-10-26 Russell Lyons

(To appear in The American Statistician.) Distance covariance (Sz\'ekely, Rizzo, and Bakirov, 2007) is a fascinating recent notion, which is popular as a test for dependence of any type between random variables $X$ and $Y$. This approach…

统计方法学 · 统计学 2024-07-08 Jakob Raymaekers , Peter J. Rousseeuw

Distance correlation is a new class of multivariate dependence coefficients applicable to random vectors of arbitrary and not necessarily equal dimension. Distance covariance and distance correlation are analogous to product-moment…

应用统计 · 统计学 2010-10-07 Gábor J. Székely , Maria L. Rizzo

Discussion of "Cross-Covariance Functions for Multivariate Geostatistics" by Genton and Kleiber [arXiv:1507.08017].

统计方法学 · 统计学 2015-07-31 Moreno Bevilacqua , Amanda S. Hering , Emilio Porcu

Discussion of "Likelihood Inference for Models with Unobservables: Another View" by Youngjo Lee and John A. Nelder [arXiv:1010.0303]

统计方法学 · 统计学 2010-10-06 Geert Molenberghs , Michael G. Kenward , Geert Verbeke

Discussion of "Likelihood Inference for Models with Unobservables: Another View" by Youngjo Lee and John A. Nelder [arXiv:1010.0303]

统计方法学 · 统计学 2010-10-06 Thomas A. Louis

We comment on a Letter [Phys. Rev. Lett. 115, 080605 (2015), arXiv:1411.1816] "Replica symmetry breaking in trajectories of a driven Brownian particle" and author reply [arXiv:1805.10474]

软凝聚态物质 · 物理学 2018-09-24 Tapas Singha , Mustansir Barma

Distance covariance is a quantity to measure the dependence of two random vectors. We show that the original concept introduced and developed by Sz\'{e}kely, Rizzo and Bakirov can be embedded into a more general framework based on symmetric…

概率论 · 数学 2018-10-24 Björn Böttcher , Martin Keller-Ressel , René L. Schilling

Distance covariance is a measure of dependence between two random variables that take values in two, in general different, metric spaces, see Sz\'ekely, Rizzo and Bakirov (2007) and Lyons (2013). It is known that the distance covariance,…

概率论 · 数学 2019-10-30 Svante Janson

Discussion of "Frequentist coverage of adaptive nonparametric Bayesian credible sets" by Szab\'o, van der Vaart and van Zanten [arXiv:1310.4489v5].

统计理论 · 数学 2015-09-08 Subhashis Ghosal

Discussion of "Frequentist coverage of adaptive nonparametric Bayesian credible sets" by Szab\'o, van der Vaart and van Zanten [arXiv:1310.4489v5].

统计理论 · 数学 2015-09-08 Mark G. Low , Zongming Ma
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