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- W2896983370 abstract "For a prime number $qneq 2$ and $r>0$ we study, whether there exists an isometry of order $q^r$ acting on a free $mathbb{Z}_{p^k}$-module equipped with a scalar product. We investigate, whether there exists such an isometry with no non-zero fixed points. Both questions are completely answered in this paper if $pneq 2,q$. As an application we refine Naik's criterion for periodicity of links in $S^3$. The periodicity criterion we obtain is effectively computable and gives concrete restrictions for periodicity of low-crossing knots." @default.
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- W2896983370 date "2018-10-09" @default.
- W2896983370 modified "2023-09-27" @default.
- W2896983370 title "Finite orthogonal groups and periodicity of links" @default.
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