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- W2296289949 abstract "For a group $G$, a weak Cayley isomorphism is a bijection $f:G to G$ such that $f(g_1g_2)$ is conjugate to $ f(g_1)f(g_2)$ for all $g_1,g_2 in G$. They form a group $mathcal W(G)$ that is the group of symmetries of the weak Cayley table of $G$. We determine $mathcal W(G)$ for each of the seventeen wallpaper groups $G$, and for some other crystallographic groups." @default.
- W2296289949 created "2016-06-24" @default.
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- W2296289949 date "2016-03-11" @default.
- W2296289949 modified "2023-09-27" @default.
- W2296289949 title "Weak Cayley table groups of some crystallographic groups" @default.
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