Laws of large numbers

  1. On sums of independent random variables with values in Lp (2<= p < infinity), Lecture Notes in Math 709 Prob. in Banach Spaces I (1978) 111-124 (with E. Giné and V. Mandrekar).

  2. Some stability results for vector valued random variables, Ann. of Prob. 7 (1979) 75-84. (with J. Kuelbs).

  3. Some additional stability results for vector valued random variables, Colloques Internationaux du C.N.R.S,. Paris 307 . Les aspects statistiques et les aspects physiques des Processus Gaussiens. (1981) 461-469 (with J. Kuelbs).

  4. Central limit theorems and weak laws of large numbers in certain Banach spaces Z. Wahrscheinlichkeitstheorie verw. Gebiete 62 (1983), 323-354 (with E. Giné).

  5. Limit theorems for random sets: An application of probability in Banach space results, Probability in Banach spaces, IV (Oberwolfach 1982), Lecture Notes in Math., Springer, Berlin-New York 990 (1983) 112-135 (with E. Giné and M. Hahn).

  6. Some limit theorems for empirical processes, Ann. of Prob. 12 (1984) 929-989 (with E. Giné). Special Invited Paper.

  7. The law of large numbers for partial sum processes indexed by sets, Ann. of Prob. 15 (1985), 154-163 (with E. Giné).

  8. Bootstrapping general empirical measures Ann. Prob. 18 (1990) 851-869 (with E. Giné).

  9. Uniform and Universal Glivenko-Cantelli Classes, Journal of theoretical probability 4 (1991) 485-510 (with R. M. Dudley, E. Giné).

  10. Marcinkiewicz type laws of large numbers and convergence of moments for U-statistics, Probability in Banach spaces ,8, Bowdoin, Maine (1991), Progr. Probab. 30 (1992) 273-291 (with E. Giné).

  11. Laws of large numbers for quadratic forms, maxima of products and truncated sums of i.i.d. random variables Ann. of Probab. 23 (1995) 292-333, (with J. Cuzick and E. Giné).

  12. Necessary and sufficient conditions for the strong law of large numbers for U-statistics, (with R. Latala), Ann. of Probab. 28 (2000) 1908-1924.