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1.
Nut graphs with a given automorphism group
Nino Bašić, Patrick W. Fowler, 2025, original scientific article

Abstract: A nut graph is a simple graph of order 2 or more for which the adjacency matrix has a single zero eigenvalue such that all nonzero kernel eigenvectors have no zero entry (i.e. are full). It is shown by construction that every finite group can be represented as the group of automorphisms of infinitely many nut graphs. It is further shown that such nut graphs exist even within the class of regular graphs; the cases where the degree is 8, 12, 16, 20 or 24 are realised explicitly.
Keywords: nut graph, graph automorphism, automorphism group, nullity, graph spectra, f-universal
Published in RUP: 25.11.2025; Views: 434; Downloads: 4
.pdf Full text (526,71 KB)
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2.
All bipartite circulants are dispersable
Shannon Overbay, Samuel S. Joslin, Paul C. Kainen, 2025, original scientific article

Abstract: We show that a cyclic vertex order due to Yu, Shao and Li gives a dispersable book embedding for any bipartite circulant.
Keywords: edge-coloring, graph drawing, universal ordering
Published in RUP: 03.11.2025; Views: 214; Downloads: 2
.pdf Full text (1,92 MB)

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