1.

Araujo, A. and Gin´e, E. (1979). On tails and domains of attraction of stable measures in Banach spaces. Trans. Amer. Math. Soc. 248 105-119.  MR80f:60011 0408.60007 10.2307/1998739Araujo, A. and Gin´e, E. (1979). On tails and domains of attraction of stable measures in Banach spaces. Trans. Amer. Math. Soc. 248 105-119.  MR80f:60011 0408.60007 10.2307/1998739

2.

Araujo, A. and Gin´e, E. (1980). The Central Limit Theorem for Real and Banach Space Valued Random Variables. Wiley, New York.  MR83e:60003 0457.60001Araujo, A. and Gin´e, E. (1980). The Central Limit Theorem for Real and Banach Space Valued Random Variables. Wiley, New York.  MR83e:60003 0457.60001

3.

Feldheim, E. (1937). Etudes de la stabilit´e des lois de probabilite. Th ese, Facult´e des Sciences, Paris. Feldheim, E. (1937). Etudes de la stabilit´e des lois de probabilite. Th ese, Facult´e des Sciences, Paris.

4.

Feller, W. (1971). An Introduction to Probability Theory and Its Applications 2, 2nd ed. Wiley, New York. Feller, W. (1971). An Introduction to Probability Theory and Its Applications 2, 2nd ed. Wiley, New York.

5.

Gnedenko, B. V. and Kolmogorov, A. N. (1954). Limit Distributions for Sums of Independent Random Variables (translated by K. L. Chung; with an appendix by J. L. Doob). Addison-Wesley, Cambridge, MA.  MR16,52d 0056.36001Gnedenko, B. V. and Kolmogorov, A. N. (1954). Limit Distributions for Sums of Independent Random Variables (translated by K. L. Chung; with an appendix by J. L. Doob). Addison-Wesley, Cambridge, MA.  MR16,52d 0056.36001

6.

Gnedenko, B. V. and Koroluk, V. S. (1950). Some remarks on the theory of domains of attraction of stable distributions. Dopov. Nats. Akad. Nauk Ukra¨ini 4 275-278.  MR13,663dGnedenko, B. V. and Koroluk, V. S. (1950). Some remarks on the theory of domains of attraction of stable distributions. Dopov. Nats. Akad. Nauk Ukra¨ini 4 275-278.  MR13,663d

7.

Ibragimov, I. A. and Linnik, Y. V. (1971). Independent and Stationary Sequences of Random Variables (J. F. C. Kingman, ed.). Wolters-Noordhoff, Groningen.  MR322926 0219.60027Ibragimov, I. A. and Linnik, Y. V. (1971). Independent and Stationary Sequences of Random Variables (J. F. C. Kingman, ed.). Wolters-Noordhoff, Groningen.  MR322926 0219.60027

8.

Kuelbs, J. and Mandrekar, V. (1974). Domains of attraction of stable measures on a Hilbert space. Studia Math. 50 149-162.  MR49:9894 0304.60002Kuelbs, J. and Mandrekar, V. (1974). Domains of attraction of stable measures on a Hilbert space. Studia Math. 50 149-162.  MR49:9894 0304.60002

9.

L´evy, P. (1954). Th´eorie de l'addition des variables al´eatoires, 2nd ed. Gauthiers-Villars, Paris. L´evy, P. (1954). Th´eorie de l'addition des variables al´eatoires, 2nd ed. Gauthiers-Villars, Paris.

10.

Marcus, D. (1983). Non-stable laws with all projections stable.Wahrsch. Verw. Gebiete l64 139-156.  0502.60015 MR714140Marcus, D. (1983). Non-stable laws with all projections stable.Wahrsch. Verw. Gebiete l64 139-156.  0502.60015 MR714140

11.

Meerschaert, M. M. (1986). Regular variation and domains of attraction in Rk. Statist. Probab. Lett. 4 43-45. MR87e:60055Meerschaert, M. M. (1986). Regular variation and domains of attraction in Rk. Statist. Probab. Lett. 4 43-45. MR87e:60055

12.

Parameswaran, S. (1961). Partition functions whose logarithms are slowly varying. Trans. Amer. Math. Soc. 100 217-240.  MR140498 0111.04802 10.2307/1993318Parameswaran, S. (1961). Partition functions whose logarithms are slowly varying. Trans. Amer. Math. Soc. 100 217-240.  MR140498 0111.04802 10.2307/1993318

13.

Rva ceva, E. L. (1962). Domains of attraction of multidimensional distributions. Sel. Trans. Math. Statist. Probab. 2 183-206.  MR27:782Rva ceva, E. L. (1962). Domains of attraction of multidimensional distributions. Sel. Trans. Math. Statist. Probab. 2 183-206.  MR27:782

14.

Samorodnitsky, G. and Taqqu, M. S. (1994). Stable Non-Gaussian Random Processes: Stochastic Models with Infinite Variance. Chapman and Hall, New York. MR1280932 0925.60027Samorodnitsky, G. and Taqqu, M. S. (1994). Stable Non-Gaussian Random Processes: Stochastic Models with Infinite Variance. Chapman and Hall, New York. MR1280932 0925.60027