{"title":"树与s -线性链图的冠状边积生成树的个数","authors":"Fouad Yakoubi, M. E. Marraki, N. E. Khattabi","doi":"10.1109/ICMCS.2016.7905653","DOIUrl":null,"url":null,"abstract":"The number of spanning trees in a graph G is a significant topological invariant of networks. The must known method to compute this number is the Matrix theorem. But this algorithm can not be used in the practical areas, because of its exponential complexity(Θ(n3)), namely for large graphs. that why there is so much interest in obtaining explicit expressions for some graph families. In this paper, we used an efficient method to provide an explicit formulas calculating the number of spanning trees in the corona edge product graph of a tree and S-linear chain.","PeriodicalId":345854,"journal":{"name":"2016 5th International Conference on Multimedia Computing and Systems (ICMCS)","volume":"2 1","pages":"0"},"PeriodicalIF":0.0000,"publicationDate":"2016-09-01","publicationTypes":"Journal Article","fieldsOfStudy":null,"isOpenAccess":false,"openAccessPdf":"","citationCount":"0","resultStr":"{\"title\":\"The number of spanning trees in corona edge product of tree and S-linear chain map\",\"authors\":\"Fouad Yakoubi, M. E. Marraki, N. E. Khattabi\",\"doi\":\"10.1109/ICMCS.2016.7905653\",\"DOIUrl\":null,\"url\":null,\"abstract\":\"The number of spanning trees in a graph G is a significant topological invariant of networks. The must known method to compute this number is the Matrix theorem. But this algorithm can not be used in the practical areas, because of its exponential complexity(Θ(n3)), namely for large graphs. that why there is so much interest in obtaining explicit expressions for some graph families. In this paper, we used an efficient method to provide an explicit formulas calculating the number of spanning trees in the corona edge product graph of a tree and S-linear chain.\",\"PeriodicalId\":345854,\"journal\":{\"name\":\"2016 5th International Conference on Multimedia Computing and Systems (ICMCS)\",\"volume\":\"2 1\",\"pages\":\"0\"},\"PeriodicalIF\":0.0000,\"publicationDate\":\"2016-09-01\",\"publicationTypes\":\"Journal Article\",\"fieldsOfStudy\":null,\"isOpenAccess\":false,\"openAccessPdf\":\"\",\"citationCount\":\"0\",\"resultStr\":null,\"platform\":\"Semanticscholar\",\"paperid\":null,\"PeriodicalName\":\"2016 5th International Conference on Multimedia Computing and Systems (ICMCS)\",\"FirstCategoryId\":\"1085\",\"ListUrlMain\":\"https://doi.org/10.1109/ICMCS.2016.7905653\",\"RegionNum\":0,\"RegionCategory\":null,\"ArticlePicture\":[],\"TitleCN\":null,\"AbstractTextCN\":null,\"PMCID\":null,\"EPubDate\":\"\",\"PubModel\":\"\",\"JCR\":\"\",\"JCRName\":\"\",\"Score\":null,\"Total\":0}","platform":"Semanticscholar","paperid":null,"PeriodicalName":"2016 5th International Conference on Multimedia Computing and Systems (ICMCS)","FirstCategoryId":"1085","ListUrlMain":"https://doi.org/10.1109/ICMCS.2016.7905653","RegionNum":0,"RegionCategory":null,"ArticlePicture":[],"TitleCN":null,"AbstractTextCN":null,"PMCID":null,"EPubDate":"","PubModel":"","JCR":"","JCRName":"","Score":null,"Total":0}
The number of spanning trees in corona edge product of tree and S-linear chain map
The number of spanning trees in a graph G is a significant topological invariant of networks. The must known method to compute this number is the Matrix theorem. But this algorithm can not be used in the practical areas, because of its exponential complexity(Θ(n3)), namely for large graphs. that why there is so much interest in obtaining explicit expressions for some graph families. In this paper, we used an efficient method to provide an explicit formulas calculating the number of spanning trees in the corona edge product graph of a tree and S-linear chain.