Rearrangement Invariant Norms of Symmetric Sequence Norms of Independent Sequences of Random Variables
Let , ,…, be a sequence of independent random variables, let be a rearrangement invariant space on the underlying probability space, and let be a symmetric sequence space. This paper gives an approximate formula for the quantity whenever embeds into for some 1 ≤ < ∞. This extends work of Johnson and Schechtman who tackled the case when = , and recent work of Gordon, Litvak, Schütt and Werner who obtained similar results for Orlicz spaces
Year of publication: |
2018
|
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Authors: | Montgomery-Smith, Stephen |
Publisher: |
[2018]: [S.l.] : SSRN |
Subject: | Soziale Norm | Social norm | Zufallsvariable | Random variable | Spieltheorie | Game theory |
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