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- W3085332199 abstract "A vertex colouring $f:V(G)to C$ of a graph $G$ is complete if for any two distinct colours $c_1,c_2in C$ there is an edge ${v_1,v_2}in E(G)$ such that $f(v_i)=c_i$, $i=1,2$. The achromatic number of $G$ is the maximum number $mathrm{achr}(G)$ of colours in a proper complete vertex colouring of $G$. In the paper it is proved that $mathrm{achr}(K_6square K_7)=18$. This result finalises the determination of $mathrm{achr}(K_6square K_q)$." @default.
- W3085332199 created "2020-09-21" @default.
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- W3085332199 date "2020-09-17" @default.
- W3085332199 modified "2023-09-27" @default.
- W3085332199 title "The achromatic number of $K_6square K_7$ is $18$" @default.
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