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\iteman{io-port 05998434}
\itemau{Zyulyarkina, N.D.; Makhnev, A.A.}
\itemti{On automorphisms of semitriangular graphs with $\mu = 7$.}
\itemso{Dokl. Math. 84, No. 1, 450-453 (2011); translation from Dokl. Akad. Nauk 439, No. 1, 21-24 (2011).}
\itemab
The authors consider automorphisms of semitriangular graphs with $\mu =7$. Graphs are strongly regular graphs with parameters $(v,k,\lambda,\mu)$ if $v$ is their number of vertices, they are regular graphs of degree $k$, each of their edges lies in exactly $\lambda$ triangles and for any two vertices $a$ and $b$, $\mu(a,b)$ is $\left|\left[a\right] \cap \left[b\right]\right|$, where $\left[a\right]$ and $\left[b\right]$ denote the neighborhoods of two nonadjacent vertices $a$ and $b$. For strong regular graphs $\mu (a,b)$ does not depend $a$ and $b$. The authors find possible automorphisms of semitriangular graph with $\mu =7$ and subgraphs of their fixed points.
\itemrv{I. M. Erusalimskiy (Rostov-on-Don)}
\itemcc{}
\itemut{strongly regular graph; automorphism: semitriangular graph}
\itemli{doi:10.1134/S1064562411040077}
\end