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• W146112471 abstract "Since x(M) = 0 for all closed 3-manifolds M, it follows that M has a smooth vector field, hence a smooth codimension-2 foliation. By requiring a bit of structure on the foliation one imparts great structure to the 3-manifold. I briefly discuss one such structure. A Seifert fibred space is a compact 3-manifold M which is almost a S bundle over a compact surface, i.e. there exists a projection n : M -> N such that for each x G N there exists a D neighborhood of x such that n~(D) = D x S and n((r, 0i), (1,02)) = (r,p#i + qQ-f) where p ^ 0 and p, q are relatively prime and depend on x and 0 G R mod 2n." @default.
• W146112471 created "2016-06-24" @default.
• W146112471 creator A5036214587 @default.
• W146112471 date "1990-01-01" @default.
• W146112471 modified "2023-09-27" @default.
• W146112471 title "Foliations and 3-Manifolds*" @default.
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• W146112471 hasPublicationYear "1990" @default.
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