Title | Two-arc-transitive graphs of odd order: I |
Author | |
Corresponding Author | Lu,Zai Ping |
Publication Years | 2023
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DOI | |
Source Title | |
ISSN | 0925-9899
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EISSN | 1572-9192
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Abstract | This is one of a series of papers that aims towards to classify finite connected graphs of odd order admitting a 2-arc-transitive almost simple group of automorphisms. This one presents such a classification for an automorphism group that has soluble vertex stabilisers or is an exceptional group of Lie type. |
URL | [Source Record] |
Language | English
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SUSTech Authorship | First
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ESI Research Field | MATHEMATICS
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Scopus EID | 2-s2.0-85151573204
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Data Source | Scopus
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Citation statistics |
Cited Times [WOS]:0
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Document Type | Journal Article |
Identifier | http://kc.sustech.edu.cn/handle/2SGJ60CL/524259 |
Department | Department of Mathematics |
Affiliation | 1.Department of Mathematics,Southern University of Science and Technology,Shenzhen,China 2.School of Mathematics and Information Sciences,Guangxi University,Nanning,530004,China 3.Colleges and Universities Key Laboratory of Mathematics and Its Applications,Nanning,China 4.Center for Combinatorics,LPMC,Nankai University,Tianjin,300071,China |
First Author Affilication | Department of Mathematics |
First Author's First Affilication | Department of Mathematics |
Recommended Citation GB/T 7714 |
Li,Cai Heng,Li,Jing Jian,Lu,Zai Ping. Two-arc-transitive graphs of odd order: I[J]. Journal of Algebraic Combinatorics,2023.
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APA |
Li,Cai Heng,Li,Jing Jian,&Lu,Zai Ping.(2023).Two-arc-transitive graphs of odd order: I.Journal of Algebraic Combinatorics.
|
MLA |
Li,Cai Heng,et al."Two-arc-transitive graphs of odd order: I".Journal of Algebraic Combinatorics (2023).
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