Title | Complete circular regular dessins of coprime orders |
Author | |
Corresponding Author | Qiao,Shouhong |
Publication Years | 2023
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DOI | |
Source Title | |
ISSN | 0012-365X
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EISSN | 1872-681X
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Volume | 346Issue:1 |
Abstract | A complete dessin of order {m,n} is an orientable map with underlying graph being a complete bipartite graph K, which is said to be regular if all edges are equivalent under the automorphism group, and circular if the boundary cycle of each face is a circuit. As one of a series papers towards a classification of complete circular regular dessins of order {m,n}, this paper presents such a classification for the case where m,n are coprime. |
Keywords | |
URL | [Source Record] |
Indexed By | |
Language | English
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SUSTech Authorship | Others
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Funding Project | National Natural Science Foundation of China[11931005];National Natural Science Foundation of China[12061092];National Natural Science Foundation of China[12071093];
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WOS Research Area | Mathematics
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WOS Subject | Mathematics
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WOS Accession No | WOS:000864020800004
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Publisher | |
ESI Research Field | MATHEMATICS
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Scopus EID | 2-s2.0-85138775853
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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/402622 |
Department | Department of Mathematics |
Affiliation | 1.School of Mathematics,Yunnan Normal University,Kunming,Yunnan Province,650500,China 2.Department of Mathematics,Southern University of Science and Technology,ShenZhen,518055,China 3.School of Mathematics and Statistics,Guangdong University of Technology,Guangzhou,510520,China |
Recommended Citation GB/T 7714 |
Fan,Wenwen,Li,Cai Heng,Qiao,Shouhong. Complete circular regular dessins of coprime orders[J]. DISCRETE MATHEMATICS,2023,346(1).
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APA |
Fan,Wenwen,Li,Cai Heng,&Qiao,Shouhong.(2023).Complete circular regular dessins of coprime orders.DISCRETE MATHEMATICS,346(1).
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MLA |
Fan,Wenwen,et al."Complete circular regular dessins of coprime orders".DISCRETE MATHEMATICS 346.1(2023).
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