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Bourgain-Rosenthal-Schechtman spaces in rearrangement-invariant and Hardy spaces

Konstantos, Konstantinos et al.
arXiv (All) · Papers
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46e30functional-analysis
In 1981, Bourgain, Rosenthal, and Schechtman constructed uncountably many pairwise non-isomorphic complemented subspaces of $L_p$ for $1 < p < \infty$, $p \neq 2$. We extend their construction to rearrangement-invariant spaces and Hardy spaces. For any separable rearrangement-invariant space $X$ wit
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