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  • Search: person:"Bouezmarni, T."
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Year of publication
Subject
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Dichte <Stochastik> 1 Einkommensverteilung 1
Online availability
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Undetermined 2
Type of publication
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Article 2 Book / Working Paper 1
Language
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Undetermined 2 English 1
Author
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Bouezmarni, T. 3 Mesfioui, M. 1 Rolin, J.M. 1 Rombouts, J.V.K. 1 Scaillet, O. 1
Institution
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Institut für Schweizerisches Bankwesen <Zürich> 1 National Centre of Competence in Research North South <Bern> 1
Published in...
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Computational Statistics & Data Analysis 1 Statistics & Probability Letters 1 Universität Zürich - Institut für Schweizerisches Bankwesen - Working Papers 1 Working Paper 1
Source
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RePEc 2 USB Cologne (business full texts) 1
Showing 1 - 3 of 3
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Semiparametric multivariate density estimation for positive data using copulas
Bouezmarni, T.; Rombouts, J.V.K. - In: Computational Statistics & Data Analysis 53 (2009) 6, pp. 2040-2054
The estimation of density functions for positive multivariate data is discussed. The proposed approach is semiparametric. The estimator combines gamma kernels or local linear kernels, also called boundary kernels, for the estimation of the marginal densities with parametric copulas to model the...
Persistent link: https://www.econbiz.de/10005131062
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L1-rate of convergence of smoothed histogram
Bouezmarni, T.; Mesfioui, M.; Rolin, J.M. - In: Statistics & Probability Letters 77 (2007) 14, pp. 1497-1504
We consider the smoothed histograms by gamma densities for an i.i.d. sample defined on the positive real line. Under sufficient conditions on the bandwidth and the density function, we obtain the asymptotic behavior, the lower and upper bound of the expected average absolute error of this...
Persistent link: https://www.econbiz.de/10005254176
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Consistency of Asymmetric Kernel DensityEstimators and Smoothed Histograms withApplication to Income Data
Bouezmarni, T.; Scaillet, O. - Institut für Schweizerisches Bankwesen <Zürich>; … - 2004
We consider asymmetric kernel density estimators and smoothed histogramswhen the unknown probability density function f is defined on [0, +∞). Uniform weak consistency on each compact set in [0, +∞) is proved for these estimators when "f" is continuous on its support. Weak convergence in L...
Persistent link: https://www.econbiz.de/10005858092
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