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Original Articles

Power studies of tests for uniformity, II

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Pages 271-290 | Published online: 27 Jun 2007

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Caiya Zhang, Yanbiao Xiang & Xinmei Shen. (2012) Some multivariate goodness-of-fit tests based on data depth. Journal of Applied Statistics 39:2, pages 385-397.
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Carlos Tenreiro. (2007) On the Finite Sample Behavior of Fixed Bandwidth Bickel–Rosenblatt Test for Univariate and Multivariate Uniformity. Communications in Statistics - Simulation and Computation 36:4, pages 827-846.
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GLEN D. RAYNER & JOHN C. W. RAYNER. (2001) Power of the Neyman Smooth Tests for the Uniform Distribution. Journal of Applied Mathematics and Decision Sciences 5:3, pages 181-191.
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MaŁgorzata. Bogdan. (2001) Data driven versions of neyman's test for uniformity based on bayesian rule. Journal of Statistical Computation and Simulation 68:3, pages 203-222.
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Teresa Ledwina. (1994) Data-Driven Version of Neyman's Smooth Test of Fit. Journal of the American Statistical Association 89:427, pages 1000-1005.
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W. D. Kaigh. (1992) EDF and EQf orthogonal component decompositions and tests of uniformity. Journal of Nonparametric Statistics 1:4, pages 313-334.
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V.N. Lariccia. (1991) Smooth Goodness-of-Fit Tests: A Quantile Function Approach. Journal of the American Statistical Association 86:414, pages 427-431.
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Mei-Ling Ting Lee. (1989) A moment test to identify uniformity. Communications in Statistics - Simulation and Computation 18:1, pages 253-261.
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Steve M. Bajgier & Lalit K. Aggarwal. (1987) A stepwise algorithm for selecting category boundaries for the chi-squared goodness-of-fit test. Communications in Statistics - Theory and Methods 16:7, pages 2061-2081.
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W.C. M. Kallenberg, J. Oosterhoff & B.F. Schriever. (1985) The Number of Classes in Chi-Squared Goodness-of-Fit Tests. Journal of the American Statistical Association 80:392, pages 959-968.
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A. Bera & S. John. (1983) Tests for multivariate normality with pearson alternatives. Communications in Statistics - Theory and Methods 12:1, pages 103-117.
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Herbert Solomon & Michael A. Stephens. (1983) On neyman's statistic for testing uniformity. Communications in Statistics - Simulation and Computation 12:2, pages 127-134.
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C. P. Quesenberry & E. Jacquelin Dietz. (1983) Agreement probabilities for some CPIT—neyman smooth tests. Journal of Statistical Computation and Simulation 17:2, pages 125-131.
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C.P. Quesenberry & Chatles Quesenberry$suffix/text()$suffix/text(). (1982) On the disribution of residuals form fitted parametric models. Journal of Statistical Computation and Simulation 15:2-3, pages 129-140.
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S. Rincon Gallardo & Quesenberry C. P. (1982) Testing multivariate normality using several samples: applications techniques. Communications in Statistics - Theory and Methods 11:4, pages 343-358.
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C.P. Quesenberry & Craige Hales. (1980) Concentration bands for uniformity plots. Journal of Statistical Computation and Simulation 11:1, pages 41-53.
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M. A. Stephens. 2014. Wiley StatsRef: Statistics Reference Online. Wiley StatsRef: Statistics Reference Online.
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J. C. W. Rayner, O. Thas & D. J. Best. 2009. Smooth Tests of Goodness of Fit. Smooth Tests of Goodness of Fit 259 268 .
Michael Falk, Armelle Guillou & Gwladys Toulemonde. (2008) A LAN based Neyman smooth test for Pareto distributions. Journal of Statistical Planning and Inference 138:10, pages 2867-2886.
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Jiajuan Liang, Kai-Tai Fang & Fred J. Hickernell. (2007) Some necessary uniform tests for spherical symmetry. Annals of the Institute of Statistical Mathematics 60:3, pages 679-696.
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Yi-Ting Hwang & Peir Feng Wei. (2006) A novel method for testing normality in a mixed model of a nested classification. Computational Statistics & Data Analysis 51:2, pages 1163-1183.
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Samuel Kotz, Campbell B. Read, N. Balakrishnan, Brani Vidakovic & Norman L. JohnsonM. A. Stephens. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
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Samuel Kotz, Campbell B. Read, N. Balakrishnan, Brani Vidakovic & Norman L. JohnsonH. Solomon & M. A. Stephens. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
Ma. Zenia N. Agustin & Edsel A. Peña. (2005) A basis approach to goodness-of-fit testing in recurrent event models. Journal of Statistical Planning and Inference 133:2, pages 285-303.
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Samuel Kotz, Campbell B. Read, N. Balakrishnan, Brani Vidakovic & Norman L. JohnsonM. A. Stephens. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
Samuel Kotz, Campbell B. Read, N. Balakrishnan, Brani Vidakovic & Norman L. JohnsonCampbell B. Read. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
Samuel Kotz, Campbell B. Read, N. Balakrishnan, Brani Vidakovic & Norman L. JohnsonH Solomon & M. A. Stephens. 2004. Encyclopedia of Statistical Sciences. Encyclopedia of Statistical Sciences.
Jia-Juan Liang, Kai-Tai Fang, Fred Hickernell & Runze Li. (2000) Testing multivariate uniformity and its applications. Mathematics of Computation 70:233, pages 337-355.
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Wieslaw Wagner & H. Brzeskwiniewicz. (2007) Normality Testing in a Mixed Model of a Two‐way Nested Classification. Biometrical Journal 37:7, pages 889-895.
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V. Choulakian, R.A. Lockhart & M.A. Stephens. (2008) Cramér‐von Mises statistics for discrete distributions. Canadian Journal of Statistics 22:1, pages 125-137.
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Hartmut Milbrodt & Helmut Strasser. (1990) On the asymptotic power of the two-sided Kolmogorov-Smirnov test. Journal of Statistical Planning and Inference 26:1, pages 1-23.
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Peter Hall. (1985) Tailor-Made Tests of Goodness of Fit. Journal of the Royal Statistical Society: Series B (Methodological) 47:1, pages 125-131.
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J.C.W. Rayner, D.J. Best & K.G. Dodds. (1985) THE CONSTRUCTION OF THE SIMPLE X 2 AND NEYMAN SMOOTH GOODNESS OF FIT TESTS . Statistica Neerlandica 39:1, pages 35-50.
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James A. Koziol & A. John Petkau. (2008) Relative efficiencies of goodness‐of‐fit procedures with truncated data. Canadian Journal of Statistics 12:2, pages 107-117.
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