Title: | Selected topics on Wiener index |
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Authors: | ID Knor, Martin (Author) ID Škrekovski, Riste (Author) ID Tepeh, Aleksandra (Author) |
Files: | PDF - Presentation file, download (519,71 KB) MD5: C1C73DBE2D36E22E385D7E8FE68E68FA
URL - Source URL, visit https://amc-journal.eu/index.php/amc/article/view/3077
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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: | The Wiener index is defined as the sum of distances between all unordered pairs of vertices in a graph. It is one of the most recognized and well-researched topological indices, which is on the other hand still a very active area of research. This work presents a natural continuation of the paper Mathematical aspects of Wiener index (Ars Math. Contemp., 2016) in which several interesting open questions on the topic were outlined. Here we collect answers gathered so far, give further insights on the topic of extremal values of Wiener index in different settings, and present further intriguing problems and conjectures. |
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Keywords: | graph distance, Wiener index, average distance, topological index, molecular descriptor, chemical graph theory |
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Publication status: | Published |
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Publication version: | Version of Record |
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Publication date: | 01.01.2024 |
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Year of publishing: | 2024 |
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Number of pages: | 31 str. |
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Numbering: | Vol. 24, no. 4, article no. P4.07 |
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PID: | 20.500.12556/DiRROS-20853 |
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UDC: | 519.17 |
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ISSN on article: | 1855-3974 |
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DOI: | 10.26493/1855-3974.3077.63a |
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COBISS.SI-ID: | 204508931 |
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Note: |
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Publication date in DiRROS: | 20.11.2024 |
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Views: | 24 |
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Downloads: | 10 |
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