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- W2108020139 abstract "Let (X, d) be a non-compact metric space. We provide an equivalent condition that the metric d is proper on X. r denotes the Higson compactification of a non-compact proper metric space (X, d). In this paper we show that if (X, dx) is a non-compact proper met ric space and (Y, dy) is a non-compact proper metric space or a non degenerate compact metric space, then X X ymax{dx ,dy} is not equiv alent to Xdx x ydy ." @default.
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- W2108020139 date "1999-06-01" @default.
- W2108020139 modified "2023-09-24" @default.
- W2108020139 title "Proper metric spaces and Higson compactifications of product spaces" @default.
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