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Creators/Authors contains: "Conway, Anthony"

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  1. We show that for every odd prime $$q$$, there exists an infinite family~$$\{M_i\}_{i=1}^{\infty}$$ of topological 4-manifolds that are all stably homeomorphic to one another, all the manifolds $$M_i$$ have isometric rank one equivariant intersection pairings and boundary $$L(2q, 1) \# (S^1 \times S^2)$$, but they are pairwise not homotopy equivalent via any homotopy equivalence that restricts to a homotopy equivalence of the boundary. 
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