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- W2948652415 abstract "In this note we extend to the quasi-reflexive setting the result of F. Baudier, N. Kalton and G. Lancien concerning the non-embeddability of the family of countably branching trees into reflexive Banach spaces whose Szlenk index and Szlenk index from the dual are both equal to the first infinite ordinal $omega$. In particular we show that the family of countably branching trees does neither embed into the James space $mathcal{J}_p$ nor into its dual space $mathcal{J}_p^*$ for $pin(1,infty)$." @default.
- W2948652415 created "2019-06-14" @default.
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- W2948652415 date "2019-06-05" @default.
- W2948652415 modified "2023-09-25" @default.
- W2948652415 title "On the embeddability of the family of countably branching trees into quasi-reflexive Banach spaces" @default.
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