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- W1983669850 abstract "It is conjectured that any compact 3-orbifold containing no bad 2-suborbifolds is built from pieces whose interiors admit geometric structures. We prove that any 3-orbifold having such geometric pieces has a finite orbifold covering space which is a manifold. As applications, we extend some results of Hempel and Waldhausen for 3-manifolds to the orbifold setting." @default.
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- W1983669850 date "1989-03-01" @default.
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- W1983669850 title "Manifold covers of 3-orbifolds with geometric pieces" @default.
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- W1983669850 doi "https://doi.org/10.1016/0166-8641(89)90080-1" @default.
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