| Title: | Transitive cornerations in maps |
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| Authors: | ID Toledo, Micael (Author)
ID Ramos Rivera, Alejandra (Author)
ID Potočnik, Primož (Author)
ID Wilson, Steve (Author) |
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| Files: |  PDF - Presentation file, download (863,61 KB)
MD5: 3DA984791185A96D324DB1F28F61B03B
 URL - Source URL, visit https://www.combinatorics.org/ojs/index.php/eljc/article/view/v32i4p4
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| Language: | English |
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| Typology: | 1.01 - Original Scientific Article |
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| Organization: |  IMFM - Institute of Mathematics, Physics, and Mechanics
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| Abstract: | A corner in a map is an edge-vertex-edge triple consisting of two distinct edges incident to the same vertex. A corneration is a set of corners that covers every arc of the map exactly once. Cornerations in a dart-transitive map generalize the notion of a cycle structure in a symmetric graph. In this paper, we study the cornerations (and associated structures) that are preserved by a vertex-transitive group of automorphisms of the map. |
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| Keywords: | cornerations, maps, vertex-transitive group of automorphisms |
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| Publication status: | Published |
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| Publication version: | Version of Record |
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| Publication date: | 01.01.2025 |
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| Year of publishing: | 2025 |
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| Number of pages: | 27 str. |
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| Numbering: | Vol. 32, iss. 4, article no. P4.4 |
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| PID: | 20.500.12556/DiRROS-23844  |
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| UDC: | 519.1:512 |
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| ISSN on article: | 1077-8926 |
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| DOI: | 10.37236/12798 |
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| COBISS.SI-ID: | 252674051 |
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| Note: |
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| Publication date in DiRROS: | 10.10.2025 |
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| Views: | 277 |
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| Downloads: | 110 |
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| Metadata: |    |
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