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- W2014371531 abstract "A closed connected n -manifold N is called a codimension-2 fibrator (codimension-2 orientable fibrator, respectively) if each proper map p : M → B on an (orientable, respectively) ( n + 2)-manifold M each fiber of which is shape equivalent to N is an approximate fibration. All Hopfian manifolds with Hopfian fundamental group and nonzero Euler characteristic are known to be codimension-2 orientable fibrators. This paper gives a partial answer the following question: is every closed manifold N with π 1 ( N ) Hopfian and nonzero Euler characteristic χ ( N ) ≠ 0 a codimension-2 fibrator? The main result states that, if χ ( N ) ≠ 0 and π 1 ( N ) is finite, then N is a codimension-2 fibrator." @default.
- W2014371531 created "2016-06-24" @default.
- W2014371531 creator A5035507281 @default.
- W2014371531 date "1998-07-01" @default.
- W2014371531 modified "2023-10-16" @default.
- W2014371531 title "Manifolds with nonzero Euler characteristic and codimension-2 fibrators" @default.
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- W2014371531 doi "https://doi.org/10.1016/s0166-8641(97)00116-8" @default.
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