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- W3202616995 abstract "The WL-rank of a graph $Gamma$ is defined to be the rank of the coherent configuration of $Gamma$. The WL-dimension of $Gamma$ is defined to be the smallest positive integer $m$ for which $Gamma$ is identified by the $m$-dimensional Weisfeiler-Leman algorithm. We establish that some families of strictly Deza dihedrants have WL-rank $4$ or $5$ and WL-dimension $2$. Computer calculations imply that every strictly Deza dihedrant with at most $59$ vertices is circulant or belongs to one of the above families. We also construct a new infinite family of strictly Deza dihedrants whose WL-rank is a linear function of the number of vertices." @default.
- W3202616995 created "2021-10-11" @default.
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- W3202616995 date "2021-09-30" @default.
- W3202616995 modified "2023-09-27" @default.
- W3202616995 title "On WL-rank and WL-dimension of some Deza dihedrants" @default.
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