arXiv · 1204.6025
Combinatorial Inequalities and Subspaces of L1
Abstract
Let M and N be Orlicz functions. We establish some combinatorial inequalities and show that the product spaces l^n_M(l^n_N) are uniformly isomorphic to subspaces of L_1 if M and N are "separated" by a function t^r, 1<r<2.
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Joscha Prochno, Carsten Schuett. 2012-04-26. Combinatorial Inequalities and Subspaces of L1. https://arxiv.org/abs/1204.6025
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