Hasil untuk "math.ST"

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arXiv Open Access 2025
Probability Distributions for Counts and Compositions

Guanyi Wu

This article present a method of mutual transformation between count model and composition model. Offer the mathematical view of classical radio and log-radio in compositional data analysis and expand the idea of mixture model of counts data to the case of compositional data.

en math.ST
arXiv Open Access 2020
On uniform consistency of nonparametric tests II

Mikhail Ermakov

For Kolmogorov test we find natural conditions of uniform consistency of sets of alternatives approaching to hypothesis. Sets of alternatives can be defined both in terms of distribution functions and in terms of densities.

en math.ST
arXiv Open Access 2012
Reverse Exchangeability and Extreme Order Statistics

Yindeng Jiang, Michael D. Perlman

For a bivariate random vector (X,Y), symmetry conditions are presented that yield stochastic orderings among |X|, |Y|, |max(X,Y)|, and | min(X, Y)|. Partial extensions of these results for multivariate random vectors (X1,...,Xn) are also given.

en math.ST
arXiv Open Access 2010
Sequential adaptive estimators in nonparametric autoregressive models

Ouerdia Arkoun

We constuct a sequential adaptive procedure for estimating the autoregressive function at a given point in nonparametric autoregression models with Gaussian noise. We make use of the sequential kernel estimators. The optimal adaptive convergence rate is given as well as the upper bound for the minimax risk.

en math.ST
arXiv Open Access 2006
Benford's law from 1881 to 2006

Werner Hurlimann

On the occasion of the 125-th anniversary of Newcomb's paper, a bibliography of academic work related to Benford's law from its year of origin 1881 to 2006 has been compiled.

en math.ST, math.HO
arXiv Open Access 2002
Combining kernel estimators in the uniform deconvolution problem

Bert van Es

We construct a density estimator and an estimator of the distribution function in the uniform deconvolution model. The estimators are based on inversion formulas and kernel estimators of the density of the observations and its derivative. Asymptotic normality and the asymptotic biases are derived.

en math.ST

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