Results 31 to 40 of about 478,225 (113)
Uniform approximation of eigenvalues in Laguerre and Hermite beta-ensembles by roots of orthogonal polynomials [PDF]
We derive strong uniform approximations for the eigenvalues in general Laguerre and Hermite beta-ensembles by showing that the maximal discrepancy between the suitably scaled eigenvalues and roots of orthogonal polynomials converges almost surely to zero
Dette, Holger, Imhof, Lorens A.
core
The authors have achieved remarkable results upon the removal of the uniform convexity condition of Theorem ST. The strong convergence result for the sequence \(\{ x_{n}\} \) as defined by equation (1.1) is very remarkable. Their results extend results of Jung, Sahu, Thakur [5], Shimizu and Takahashi [10], Shioji and Takahashi [11], Browder [1], and ...
Sahu, Daya Ram +2 more
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Global Bahadur representation for nonparametric censored regression quantiles and its applications [PDF]
This paper is concerned with the nonparametric estimation of regression quantiles where the response variable is randomly censored. Using results on the strong uniform convergence of U-processes, we derive a global Bahadur representation for the weighted
Efang Kong, Oliver Linton, Yingcun Xia
core
Noncommutative strong maximals and almost uniform convergence in several directions – Addendum [PDF]
José M. Conde-Alonso +2 more
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Let \(\{Z_ t\}\) be a strictly stationary time series. The authors introduce a predictor for \(Z_{N+1}\) based on \(Z_ 1,...,Z_ N\) as a functional M-estimator connected with \({\mathcal L}(Z_{p+1}| Z_ 1,...,Z_ p)\) when \(Z_ t\) is Markovian of order p. Its strong uniform convergence rate (s.u.c.r.) is given.
Collomb, Gérard, Härdle, Wolfgang
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Submitted to the Electronic Journal of Statistics (http://www.i-journals.org/ejs/) by the Institute of Mathematical Statistics (http://www.imstat.org)
Ould-Saïd, Elias +2 more
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Uniform estimate and strong convergence of minimizers of a \(p\)-energy functional with penalization
Summary: This article concerns the asymptotic behavior of minimizers of a \(p\)-energy functional with penalization as a parameter \(\varepsilon\) approaches zero. By establishing \(W^{1,p}\) uniform estimates, we obtain \(W^{1,p}\) convergence of the minimizer to a \(p\)-harmonic map.
Bei Wang, Yuze Cai
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Sets of uniform convergence and strong riesz sets
Dressler, Robert E., Pigno, Louis
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Strong convergence of a uniform kernel estimator for intensity of a periodic Poisson process with unknowm period is presented and proved. The result presented here is a special case of the one in [3]. The aim of this paper is to present an alternative and a relatively simpler proof of strong convergence compared to the one in [3].
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UNIFORM STRONG CONVERGENCE OF A GENERALIZED FAILURE RATE ESTIMATE [PDF]
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