Denny H. Leung
Published 1992-01-14Version 1
It is shown that the weak $L^p$ spaces $\ell^{p,\infty}, L^{p,\infty}[0,1]$, and $L^{p,\infty}[0,\infty)$ are isomorphic as Banach spaces.
On Banach spaces whose duals are isomorphic to l_1
Multipliers and Toeplitz operators on Banach spaces of sequences
The non-linear geometry of Banach spaces after Nigel Kalton
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