w-Wiener polynomials of Width Distance for Cartesian Product K2 with Cycle and Wheel
The w-Wiener polynomials of the cartesian product of K<sub>2</sub> with a cycle C<sub>t </sub> and with a wheel W<sub>t</sub> are obtained in this paper , in which w does not exceed the connectivity of the product graph . The diameter and Wiener index with respe...
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| Format: | Article |
| Language: | English |
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Mosul University
2009-09-01
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| Series: | Al-Rafidain Journal of Computer Sciences and Mathematics |
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| Online Access: | https://csmj.mosuljournals.com/article_163837_e31f9d9ca4608ee42ce26b0867366298.pdf |
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| author | Ali Ali Asma Aziz |
| author_facet | Ali Ali Asma Aziz |
| author_sort | Ali Ali |
| collection | DOAJ |
| description | The w-Wiener polynomials of the cartesian product of K<sub>2</sub> with a cycle C<sub>t </sub> and with a wheel W<sub>t</sub> are obtained in this paper , in which w does not exceed the connectivity of the product graph . The diameter and Wiener index with respect to the width distance -w for K<sub>2</sub>×C<sub>t </sub>and K<sub>2</sub>×W<sub>t</sub> are also obtained . |
| format | Article |
| id | doaj-art-c3e434ad4e464e34b52fb534a2efb671 |
| institution | OA Journals |
| issn | 1815-4816 2311-7990 |
| language | English |
| publishDate | 2009-09-01 |
| publisher | Mosul University |
| record_format | Article |
| series | Al-Rafidain Journal of Computer Sciences and Mathematics |
| spelling | doaj-art-c3e434ad4e464e34b52fb534a2efb6712025-08-20T02:18:55ZengMosul UniversityAl-Rafidain Journal of Computer Sciences and Mathematics1815-48162311-79902009-09-0163375510.33899/csmj.2009.163837163837w-Wiener polynomials of Width Distance for Cartesian Product K2 with Cycle and WheelAli Ali0Asma Aziz1College of Computer Science and Mathematics University of Mosul, IraqCollege of Computer Science and Mathematics University of Mosul, IraqThe w-Wiener polynomials of the cartesian product of K<sub>2</sub> with a cycle C<sub>t </sub> and with a wheel W<sub>t</sub> are obtained in this paper , in which w does not exceed the connectivity of the product graph . The diameter and Wiener index with respect to the width distance -w for K<sub>2</sub>×C<sub>t </sub>and K<sub>2</sub>×W<sub>t</sub> are also obtained .https://csmj.mosuljournals.com/article_163837_e31f9d9ca4608ee42ce26b0867366298.pdfw-wiener polynomialscyclewheelwidth distance |
| spellingShingle | Ali Ali Asma Aziz w-Wiener polynomials of Width Distance for Cartesian Product K2 with Cycle and Wheel Al-Rafidain Journal of Computer Sciences and Mathematics w-wiener polynomials cycle wheel width distance |
| title | w-Wiener polynomials of Width Distance for Cartesian Product K2 with Cycle and Wheel |
| title_full | w-Wiener polynomials of Width Distance for Cartesian Product K2 with Cycle and Wheel |
| title_fullStr | w-Wiener polynomials of Width Distance for Cartesian Product K2 with Cycle and Wheel |
| title_full_unstemmed | w-Wiener polynomials of Width Distance for Cartesian Product K2 with Cycle and Wheel |
| title_short | w-Wiener polynomials of Width Distance for Cartesian Product K2 with Cycle and Wheel |
| title_sort | w wiener polynomials of width distance for cartesian product k2 with cycle and wheel |
| topic | w-wiener polynomials cycle wheel width distance |
| url | https://csmj.mosuljournals.com/article_163837_e31f9d9ca4608ee42ce26b0867366298.pdf |
| work_keys_str_mv | AT aliali wwienerpolynomialsofwidthdistanceforcartesianproductk2withcycleandwheel AT asmaaziz wwienerpolynomialsofwidthdistanceforcartesianproductk2withcycleandwheel |