Symmetric quasi-norms of sums of independent random variables in symmetric function spaces with the Kruglov property
Author:
Publisher
Springer Science and Business Media LLC
Subject
General Mathematics
Link
http://link.springer.com/content/pdf/10.1007/s11856-011-0076-7.pdf
Reference27 articles.
1. S. V. Astashkin, Extrapolation functors on a family of scales generated by the real interpolation method, Siberian Mathematical Journal 46 (2005), 205–225.
2. S. V. Astashkin, Independent functions in rearrangement invariant spaces and the Kruglov property, Sbornik: Mathematics 199 (2008), 945–963.
3. S. V. Astashkin and F. A. Sukochev, Comparison of the sums of independent and disjoint functions in symmetric spaces, Mathematical Notes 76 (2004), 449–454.
4. S. V. Astashkin and F. A. Sukochev, Series of independent random variables in rearrangement invariant spaces: an operator approach, Israel Journal of Mathematics 145 (2005), 125–156.
5. S. V. Astashkin and F. A. Sukochev, Series of independent mean zero random variables in rearrangement-invariant spaces having the Kruglov property, Journal of Mathematical Sciences 148 (2008), 795–809.
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