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- W3100721256 abstract "Let $t_{alpha,beta}subset S^2times S^1$ be an ordinary fiber of a Seifert fibering of $S^2times S^1$ with two exceptional fibers of order $alpha$. We show that any Seifert manifold with Euler number zero is a branched covering of $S^2times S^1$ with branching $t_{alpha,beta}$ if $alphageq3$. We compute the Seifert invariants of the Abelian covers of $S^2times S^1$ branched along a $t_{alpha,beta}$. We also show that $t_{2,1}$, a non-trivial torus knot in $S^2times S^1$, is not universal." @default.
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- W3100721256 date "2017-03-31" @default.
- W3100721256 modified "2023-09-23" @default.
- W3100721256 title "Coverings of torus knots in S2 × S1 and universals" @default.
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- W3100721256 doi "https://doi.org/10.1142/s0218216517500444" @default.
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