AUTOMORPHISMS OF DISTANCE-REGULAR GRAPH WITH INTERSECTION ARRAY {25; 16; 1; 1; 8; 25}
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Publication:5125181
DOI10.15826/UMJ.2017.1.001zbMath1448.05231OpenAlexW2735369179MaRDI QIDQ5125181
Aleksandr Alekseevich Makhnev, Konstantin S. Efimov
Publication date: 5 October 2020
Published in: Ural mathematical journal (Search for Journal in Brave)
Full work available at URL: http://mathnet.ru/eng/umj29
Cites Work
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- Edge-symmetric distance-regular covers of cliques with \(\lambda=\mu\)
- On automorphisms of distance-regular graphs with intersection array \(\{56,\, 45,\, 1;\, 1,\, 9,\, 56\}\)
- Distance regular graphs in which local subgraphs are strongly regular graphs with the second eigenvalue at most 3
- On graphs in which neighborhoods of vertices are strongly regular with parameters \((85,14,3,2)\) or \((325,54,3,10)\)
- Automorphisms of a graph with intersection array \(\{99, 84, 1; 1, 14, 99\}\)
- Automorphisms of graph with intersection array \(\{64,42,1;1,21,64\}\)
- Finite simple groups with narrow prime spectrum.
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