One important algebraic invariant in networks is complexity. This invariant ensures the
accuracy and dependability of the network. In this paper, we employ a combinatorial …

The complexity (number of spanning trees) in a finite graph Γ (network) is crucial. The
quantity of spanning trees is a fundamental indicator for assessing the dependability of a …

Some Trigonometric Identities Involving Fibonacci and Lucas Numbers Page 1 23 11 Article
09.8.4 Journal of Integer Sequences, Vol. 12 (2009), 2 3 6 1 47 Some Trigonometric Identities …

Full article: The number of spanning trees of a graph with given matching number Skip to Main
Content Taylor and Francis Online homepage Taylor and Francis Online homepage Log in …

The number of spanning trees of a graph G is the total number of distinct spanning
subgraphs of G that are trees. Feng et al. determined the maximum number of spanning …

We compute the total number of spanning trees for the generalized cone of the complete
graph $ K_n $ and a number of families of some modified bipartite graphs $ K_ {m, n} $. In …

Recently, Bieñ [A. Bieñ, The problem of singularity for planar grids, Discrete Math. 311
(2011) 921–931] obtained a recursive formula for the determinant of a grid. Also, recently …

Teori graf merupakan salah satu bidang ilmu yang memiliki berbagai kegunaan dalam
kehidupan sehari-hari. Salah satu topik yang dibahas dalam teori graf yaitu terkait banyak …

An automorphism is an isomorphism from the vertex set of a graph G to itself. The set of all
automorphisms of G together with the operation of composition of functions is called the …

Graph Theory has many applications in dailylife. One of the topics discussed in graph theory
is the number of spanning trees of a graph. In graph theory, a tree is aconnected graph that …