[1]  Cressie N  A C, Read  T R C. Multinominal goodness-of-fit tests. J R Statist Soc (B), 1984, 46(3): 440--464

[2]  Owen A B. Nonparametric likelihood confidence bands for a distribution function. J Amer Statist Assoc, 1995,  90: 516--521

[3]  Eicher F. The asymptotic distribution of the suprema of the standardized empirical processes. Ann Statist, 1979, 7: 116--138

[4]  Jaeschke D. The asymptotic distribution of the supremum of the standardized empirical distribution function on subintervals. Ann Statist, 1979, 7(1): 108--115

[5]  Berk R H, Jones D H. Goodness-of-fit statistics that dominate the Kolmogorov statistics. Z Wahrscheinlieitstheorie Verw Gebiete, 1979, 47: 47--59

[6]  Jager L, Wellner J A.  A new goodness of fit test: the reversed Berk-Jones statistic. Technical report 443. Department of Statistics, University of Washington. http://www.stat.washington.edu/www/research/ reports/2004/tr443.ps, 2004

[7]  Stephens M A. Tests Based on EDF Statistics. In Goodness-of-fit Techniques (eds D'Agostino R B, Stephens M A). New York: Marcel Dekker, 1986: 97--193

[8]  Wellner J A, Koltchinskii V. A Note on the Asymptotic Distribution of Berk-Jones Type Statistics under the Null Hypothesis. High Dimensional Probability III. Basel:  Birkhauser, 2003: 321--332 

[9]  Chibisov D M. An investigation of the asymptotic power of the tests of fit. Theory  Prob Appl, 1965, 10: 421--437

[10]  甘师信,陈平炎. NOD序列加权和的强收敛速度. 数学物理学报, 2008, 28A(2): 283--290

[11]  Shorack G R, Wellner J A. Empirical Processes with Applications to Statistics. New York: Wiley, 1986

[12]  Wellner J A. Limit theorems for the ratio of the empirical distribution function to the true distribution function.   Z Wahrscheinlieitstheorie Verw Gebiete, 1978, 45: 73--88

[13]  Csörgö M, Horváth L. Weighted Approximations in Probability and Statistics. Chichester: John Wiley and Sons, 1993