On the density of the norm of gaussian vector in banach spaces

Author:

Paulauskas Vygantas

Publisher

Springer Berlin Heidelberg

Reference11 articles.

1. Dudley, R.M., Hoffmann-Jorgensen, J., Shepp, L.A. (1979) On the lower tail of Gaussian seminorms, Ann.Probab.7, 319–342.

2. Erickson, K.B. (1980) Rates of escape of infinite dimensional Brownian motion. Ann.Probab.8, 2, 325–338.

3. Ibragimov, I.A. (1979) On probability of hitting a small ball by Gaussian vector with values in Hilbert space, Zap. Nauč. semin. LOMI, 85, 75–93 (Russian).

4. Kuelbs, J., Kurtz, T. (1974) Berry-Esseen estimates in Hilbert space and an application to the law of the iterated logarithm, Ann.Probab. 2, 3, 387–407.

5. Paulauskas, V. (1975) On the closeness of distributions of sums of independent random variables with values in Hilbert space, Liet. matem. rink. 15, 3, 177–200 (in Russian, English translation in Lithuanian Math.J.).

Cited by 4 articles. 订阅此论文施引文献 订阅此论文施引文献,注册后可以免费订阅5篇论文的施引文献,订阅后可以查看论文全部施引文献

1. A Note on Gaussian Measure of Balls in Banach Spaces;Theory of Probability & Its Applications;1991-01

2. Distribution density of the norm of a stable vector;Journal of Soviet Mathematics;1988-12

3. On the Distribution of the Maximum of a Gaussian Process;Theory of Probability & Its Applications;1987-03

4. Remark on the distribution of the norm of a Gaussian vector in the Banach space co;Lithuanian Mathematical Journal;1986

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