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- W2027618139 abstract "For $Omega$ bounded and open subset of $mathbb{R}^{d_{0}}$ and $X$ a reflexive Banach space with 1-symmetric basis, the function space $JF_{X}(Omega)$ is defined. This class of spaces includes the classical James function space. Every member of this class is separable and has non-separable dual. We provide a proof of topological nature that $JF_{X}(Omega)$ does not contain an isomorphic copy of $ell_{1}$. We also investigate the structure of these spaces and their duals." @default.
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- W2027618139 date "2012-10-08" @default.
- W2027618139 modified "2023-09-27" @default.
- W2027618139 title "Function spaces not containing $ell_{1}$" @default.
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