Lectures on the central limit theorem for empirical processes

[1]  V. Dobric,et al.  The central limit theorem for stochastic processes II , 1988 .

[2]  M. Talagrand.  Donsker Classes and Random Geometry , 1987 .

[3]  M. Ossiander,et al.  A Central Limit Theorem Under Metric Entropy with $L_2$ Bracketing , 1987 .

[4]  K. Alexander,et al.  The Central Limit Theorem for Empirical Processes on Vapnik-Cervonenkis Classes , 1987 .

[5]  E. Giné,et al.  Empirical Processes Indexed by Lipschitz Functions , 1986 .

[6]  M. Ledoux,et al.  Conditions D'Integrabilite Pour Les Multiplicateurs Dans le TLC Banachique , 1986 .

[7]  Wansoo T. Rhee.  Central limit theorem and increment conditions , 1986 .

[8]  D. Mason,et al.  Weighted Empirical and Quantile Processes , 1986 .

[9]  J. Kahane.  Some Random Series of Functions , 1985 .

[10]  X. Fernique.  Sur la convergence étroite des mesures gaussiennes , 1985 .

[11]  R. Dudley.  An extended Wichura theorem, definitions of Donsker class, and weighted empirical distributions , 1985 .

[12]  N. T. Andersen.  The calculus of non-measurable functions and sets , 1985 .

[13]  K. Alexander,et al.  Probability Inequalities for Empirical Processes and a Law of the Iterated Logarithm , 1984 .

[14]  R. Dudley,et al.  Some Limit Theorems for Empirical Processes: Discussion of the Paper of Professors Gine and Zinn , 1984 .

[15]  E. Giné,et al.  Some Limit Theorems for Empirical Processes , 1984 .

[16]  Winfried Stute,et al.  The Oscillation Behavior of Empirical Processes: The Multivariate Case , 1984 .

[17]  G. Pisier.  Remarques sur les classes de Vapnik-Cervonenkis , 1984 .

[18]  École d'été de probabilités de Saint-Flour,et al.  École d'Été de Probabilités de Saint-Flour XII - 1982 , 1984 .

[19]  D. Pollard.  Convergence of stochastic processes , 1984 .

[20]  R. Dudley.  A course on empirical processes , 1984 .

[21]  Richard M. Dudley,et al.  Invariance principles for sums of Banach space valued random elements and empirical processes , 1983 .

[22]  B. Heinkel.  Majorizing measures and limit theorems for co-valued random variables , 1983 .

[23]  D. Pollard.  A central limit theorem for empirical processes , 1982, Journal of the Australian Mathematical Society. Series A. Pure Mathematics and Statistics.

[24]  D. Aldous.  The Central Limit Theorem for Real and Banach Valued Random Variables , 1981 .

[25]  Michael B. Marcus,et al.  Weak Convergence of the Empirical Characteristic Function , 1981 .

[26]  R. Dudley.  Central Limit Theorems for Empirical Measures , 1978 .

[27]  J. Zinn,et al.  On the limit theorems for random variables with values in the spaces Lp (2≦p<∞) , 1978 .

[28]  X. Fernique.  Continuité et théorème central limite pour les transformées de Fourier des mesures aléatoires du second ordre , 1978 .

[29]  B. Heinkel.  Mesures majorantes et théorème de la limite centrale dans C(S) , 1977 .

[30]  Michael B. Marcus,et al.  Central limit theorems for C(S)-valued random variables , 1975 .

[31]  X. Fernique.  Regularite des trajectoires des fonctions aleatoires gaussiennes , 1975 .

[32]  J. Hoffmann-jorgensen.  Sums of independent Banach space valued random variables , 1974 .

[33]  Richard M. Dudley,et al.  Sample Functions of the Gaussian Process , 1973 .

[34]  Norbert Sauer,et al.  On the Density of Families of Sets , 1972, J. Comb. Theory A.

[35]  C. Preston.  Continuity Properties of Some Gaussian Processes , 1972 .

[36]  Vladimir Vapnik,et al.  Chervonenkis: On the uniform convergence of relative frequencies of events to their probabilities , 1971 .

[37]  P. Billingsley,et al.  Convergence of Probability Measures , 1970, The Mathematical Gazette.

[38]  L. Shepp,et al.  Continuity of Gaussian processes , 1970 .

[39]  R. Dudley,et al.  The central limit theorem and ε-entropy , 1969 .

[40]  R. Dudley.  The Sizes of Compact Subsets of Hilbert Space and Continuity of Gaussian Processes , 1967 .

[41]  G. Bennett.  Probability Inequalities for the Sum of Independent Random Variables , 1962 .