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2. Quasi-semiregular automorphisms of cubic and tetravalent arc-transitive graphs : Group Action and Combinatorial Structures, Nankai University, Tianjin, China, 15. - 18. 6. 2018István Kovács, Yan-Quan Feng, Ademir Hujdurović, Klavdija Kutnar, Dragan Marušič, 2018, prispevek na konferenci brez natisa Ključne besede: quasi-semiregular automorphism, cubic graph, tetravalent graph, arc-transitive graph Objavljeno v RUP: 06.12.2018; Ogledov: 2041; Prenosov: 129 Povezava na celotno besedilo |
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4. Algebraični aspekti teorije grafov : doktorska disertacijaAdemir Hujdurović, 2013, doktorska disertacija Ključne besede: circulant, bicirculant, semiregular automorphism, vertex-transitive graph, half-arc-transitive graph, snark, Cayley graph, quasi m-Cayley graph, generalized Cayley graph, I-regular action, regular cover of a graph, automorphism group Objavljeno v RUP: 10.07.2015; Ogledov: 3482; Prenosov: 42 Povezava na celotno besedilo |
5. Quasi m-Cayley circulantsAdemir Hujdurović, 2013, objavljeni znanstveni prispevek na konferenci Opis: A graph ▫$\Gamma$▫ is called a quasi ▫$m$▫-Cayley graph on a group ▫$G$▫ if there exists a vertex ▫$\infty \in V(\Gamma)$▫ and a subgroup ▫$G$▫ of the vertex stabilizer ▫$\text{Aut}(\Gamma)_\infty$▫ of the vertex ▫$\infty$▫ in the full automorphism group ▫$\text{Aut}(\Gamma)$▫ of ▫$\Gamma$▫, such that ▫$G$▫ acts semiregularly on ▫$V(\Gamma) \setminus \{\infty\}$▫ with ▫$m$▫ orbits. If the vertex ▫$\infty$▫ is adjacent to only one orbit of ▫$G$▫ on ▫$V(\Gamma) \setminus \{\infty\}$▫, then ▫$\Gamma$▫ is called a strongly quasi ▫$m$▫-Cayley graph on ▫$G$▫ .In this paper complete classifications of quasi 2-Cayley, quasi 3-Cayley and strongly quasi 4-Cayley connected circulants are given. Ključne besede: arc-transitive, circulant, quasi m-Cayley graph Objavljeno v RUP: 15.10.2013; Ogledov: 3296; Prenosov: 115 Celotno besedilo (250,35 KB) |