Separable G spaces are isomorphic to C(K) spaces

DOI10.1007/BF02764890zbMath0258.46025MaRDI QIDQ2559801

Yoav Benyamini

Publication date: 1973

Published in: Israel Journal of Mathematics (Search for Journal in Brave)

Mathematics Subject Classification ID

Topological linear spaces of continuous, differentiable or analytic functions (46E10) Duality and reflexivity in normed linear and Banach spaces (46B10)

Related Items (9)

Twisted sums of c ₀ ( I ) ⋮ Shift invariant preduals of \(\ell_1(\mathbb Z)\) ⋮ Some remarks on linear transformations between certain Banach spaces ⋮ Inequivalent measures of noncompactness ⋮ Normed lattices ⋮ Banach spaces of universal disposition ⋮ An M-space which is not isomorphic to a C(K) space ⋮ Extending operators into Lindenstrauss spaces ⋮ Renorming AM-spaces

Cites Work

• On the classification of the Banach spaces whose duals are \(L_1\) spaces
• Banach spaces whose duals are \(L_ 1\) spaces and their representing matrices
• Concrete representation of abstract (M)-spaces. (A characterization of the space of continuous functions.)
• Extension of compact operators
• On C(S)-subspaces of separable Banach spaces
• Une Caracterisation Vectorielle-Metrique Des Espaces L¹
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