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- W2134062174 abstract "Let q ≥ 2 and n ≥ 0 be integers. Let L2n+1 q = S2n+1/(Z/q) be the (2n+1)dimensional mod q lens space and L2n q the 2n-skeleton of L 2n+1 q by the natural cell-decomposition. For k ≥ 0, there is a natural inclusion Ln−1 q ⊂ Ln+k q , and so we get the mod q stunted lens space L n+k n = L n+k q /L n−1 q . Two spaces X and Y are said to be of the same stable homotopy type if ΣuX(the u-fold suspension of X) and ΣvY are of the same homotopy type for some non-negative integers u and v. A space X is reducible if there exists a map f : Sn → X that induces an isomorphism" @default.
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- W2134062174 date "2002-01-01" @default.
- W2134062174 modified "2023-09-26" @default.
- W2134062174 title "Note on the Relation between S-reducibility, S-coreducibility and Stable Homotopy Types of Some Stunted Lens Spaces" @default.
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