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math.FA2007
An extension of a Bourgain--Lindenstrauss--Milman inequality
Omer Friedland, Sasha Sodin
Let || . || be a norm on R^n. Averaging || (\eps_1 x_1, ..., \eps_n x_n) || over all the 2^n choices of \eps = (\eps_1, ..., \eps_n) in {-1, +1}^n, we obtain an expression ||| . ||…
math.FA2007
Kahane-Khinchin type Averages
Omer Friedland
We prove a Kahane-Khinchin type result with a few random vectors, which are distributed independently with respect to an arbitrary log-concave probability measure on . This i…