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- W1995403911 abstract "We show that every $1 - {text {LC}}$ ${{mathbf {Z}}_2}$-homology $3$-manifold (without boundary) which is an almost $1$-acyclic (over ${{mathbf {Z}}_2}$) proper image of a nonorientable $3$-manifold $M$ (without boundary) is a resolvable generalized $3$-manifold. The analogous result for the case when $M$ is orientable was recently proved by J. L. Bryant and R. C. Lacher." @default.
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- W1995403911 date "1984-01-01" @default.
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- W1995403911 title "Resolving acyclic images of nonorientable three-manifolds" @default.
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- W1995403911 doi "https://doi.org/10.1090/s0002-9939-1984-0722436-2" @default.
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