Bruno Ebner

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Norbert Karl HenzeProfessor (retired), Karlsruhe Institute of Technology (KIT)Verified email at kit.edu
Yvik SwanUniversité libre de BruxellesVerified email at ulb.be
Simos MeintanisNational and Kapodistrian University of AthensVerified email at econ.uoa.gr
Robert E. GauntDepartment of Mathematics, The University of ManchesterVerified email at manchester.ac.uk
Jaco VisagieSchool of Mathematical & Statistical Sciences, North-West University, Potchefstroom, South AfricaVerified email at nwu.ac.za
James AllisonSchool of Mathematical and Statistical Sciences, NWU, Potchefstroom CampusVerified email at nwu.ac.za
Bernhard KlarInstitute of Stochastics, KITVerified email at kit.edu
François-Xavier BriolAssociate Professor in Statistical Science, UCLVerified email at ucl.ac.uk
Jackson GorhamData ScientistVerified email at whisper.ai
Chris. J. OatesNewcastle UniversityVerified email at ncl.ac.uk
Christophe LeyProfessor of Applied Statistics at University of LuxembourgVerified email at uni.lu
Alessandro BarpThe Alan Turing InstituteVerified email at turing.ac.uk
Andreas AnastasiouAssistant Professor of Statistics, University of CyprusVerified email at ucy.ac.cy
Qiang LiuAssistant Professor of Computer Science, UT AustinVerified email at cs.utexas.edu
Gesine ReinertProfessor of Statistics, University of Oxford Verified email at stats.ox.ac.uk
Arthur GrettonGatsby Computational Neuroscience Unit and Google DeepmindVerified email at gatsby.ucl.ac.uk
Lester MackeyMicrosoft ResearchVerified email at microsoft.com
Fatemeh GhaderinezhadPh.D. in StatisticsVerified email at ugent.be
Yakov NikitinSaint-Petersburg State University, Dept. of Mathematics and MechanicsVerified email at spbu.ru
Joseph YukichProfessor of Mathematics, Lehigh UniversityVerified email at lehigh.edu

Bruno Ebner

Karlsruhe Institut für Technologie (KIT)

Verified email at kit.edu - Homepage

Asymptotic Stochastics Statistics of stochastic Processes Image Analysis Characterization of Distributions


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Stein’s method meets computational statistics: a review of some recent developments A Anastasiou, A Barp, FX Briol, B Ebner, RE Gaunt, F Ghaderinezhad, ... Statistical Science 38 (1), 120-139, 2023	60	2023
Tests for multivariate normality—a critical review with emphasis on weighted -statistics B Ebner, N Henze Test 29 (4), 845-892, 2020	51	2020
The limit distribution of weighted L^ 2-goodness-of-fit statistics under fixed alternatives, with applications L Baringhaus, B Ebner, N Henze Annals of the Institute of Statistical Mathematics 69 (5), 969-995, 2017	47	2017
Goodness-of-fit tests for the gamma distribution based on the empirical Laplace transform N Henze, SG Meintanis, B Ebner Communications in Statistics-Theory and Methods 41 (9), 1543-1556, 2012	45	2012
A new characterization of the Gamma distribution and associated goodness-of-fit tests S Betsch, B Ebner Metrika 82 (7), 779-806, 2019	29	2019
Multivariate goodness-of-fit on flat and curved spaces via nearest neighbor distances B Ebner, N Henze, JE Yukich Journal of Multivariate Analysis 165, 231-242, 2018	24	2018
Testing normality via a distributional fixed point property in the Stein characterization S Betsch, B Ebner TEST 29 (1), 105-138, 2020	22	2020
Fixed point characterizations of continuous univariate probability distributions and their applications S Betsch, B Ebner Annals of the Institute of Statistical Mathematics 73 (1), 31-59, 2021	21	2021
Characterizations of non-normalized discrete probability distributions and their application in statistics S Betsch, B Ebner, F Nestmann Electronic Journal of Statistics 16 (1), 1303-1329, 2022	13	2022
Goodness-of-fit tests for complete spatial randomness based on Minkowski functionals of binary images B Ebner, N Henze, MA Klatt, K Mecke Electronic Journal of Statistics 12 (2), 2873-2904, 2018	13	2018
Integral distribution-free statistics of Lp-type and their asymptotic comparison N Henze, Y Nikitin, B Ebner Computational Statistics & Data Analysis 53 (9), 3426-3438, 2009	13	2009
Testing multivariate normality by zeros of the harmonic oscillator in characteristic function spaces P Dörr, B Ebner, N Henze Scandinavian Journal of Statistics 48 (2), 456-501, 2021	12	2021
Testing normality in any dimension by Fourier methods in a multivariate Stein equation B Ebner, N Henze, D Strieder Canadian Journal of Statistics 50 (3), 992-1033, 2022	11	2022
A new test of multivariate normality by a double estimation in a characterizing PDE P Dörr, B Ebner, N Henze Metrika 84 (3), 401-427, 2021	11	2021
Asymptotic theory for the test for multivariate normality by Cox and Small B Ebner Journal of Multivariate Analysis 111, 368-379, 2012	10	2012
On Testing the Adequacy of the Inverse Gaussian Distribution JS Allison, S Betsch, B Ebner, J Visagie Mathematics 10 (3), 350, 2022	9	2022
New weighted -type tests for the inverse Gaussian distribution JS Allison, S Betsch, B Ebner, IJH Visagie arXiv preprint arXiv:1910.14119, 2019	9	2019
Bahadur efficiencies of the Epps–Pulley test for normality B Ebner, N Henze Journal of Mathematical Sciences, 1-10, 2023	7	2023
Minimum L^q‐distance estimators for non‐normalized parametric models S Betsch, B Ebner, B Klar Canadian Journal of Statistics 49 (2), 514-548, 2021	7	2021
Characterizations of continuous univariate probability distributions with applications to goodness-of-fit testing S Betsch, B Ebner arXiv preprint arXiv:1810.06226, 2018	7	2018

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