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- W2026903571 abstract "It is known that the following spaces are homeomorphic: (1) a separable, reflexive, infinite-dimensional Banach space with its bounded weak topology, (2) the conjugate of a separable, infinite-dimensional Banach space with its bounded weak-∗ topology, and (3) Q∞ = dir lim Qn, where Q is the illbert cube. Let F denote one of the above three spaces, and let M and N denote paraimpact, connected F manifolds. Here we prove that M × F is homeomorphic to M. Combined with previous work of the author this result implies that M, embeds as an open subset of F and that if M and N have the same homotopy type then they are homeomorphic." @default.
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- W2026903571 date "1976-06-01" @default.
- W2026903571 modified "2023-09-27" @default.
- W2026903571 title "Stability, open embeddings, and classification of bounded weak-∗ manifolds" @default.
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- W2026903571 doi "https://doi.org/10.1016/0016-660x(76)90023-4" @default.
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