Abstract
We prove that, for $1< p \neq q < \infty$, there does not exist any coarse Lipschitz embedding between the two James spaces $J_p$ and $J_q$, and that, for $1 < p < q < \infty$ and $1 < r < \infty$ such that $r \notin \{p,q\}$, $J_r$ does not coarse Lipschitz embed into $J_p \oplus J_q$.
Citation
F. Netillard. "Coarse Lipschitz embeddings of James spaces." Bull. Belg. Math. Soc. Simon Stevin 25 (1) 71 - 84, march 2018. https://doi.org/10.36045/bbms/1523412054
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