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- W2771308006 abstract "We consider closed topological 4-manifolds $M$ with universal cover ${S^2times{S^2}}$ and Euler characteristic $chi(M) = 1$. All such manifolds with $pi=pi_1(M)cong {mathbb Z}/4$ are homotopy equivalent. In this case, we show that there are four homeomorphism types, and propose a candidate for a smooth example which is not homeomorphic to the geometric quotient. If $picong {mathbb Z}/2 times {mathbb Z}/2$, we show that there are three homotopy types (and between 6 and 24 homeomorphism types)." @default.
- W2771308006 created "2017-12-22" @default.
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- W2771308006 date "2017-12-13" @default.
- W2771308006 modified "2023-09-27" @default.
- W2771308006 title "Quotients of $S^2times{S^2}$" @default.
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