In this paper, we derive new formulas for the number of spanning trees of a specific family of graphs – gear graphs, flower graphs, sun graphs and sphere graphs – using techniques from linear algebra, Chebyshev polynomials and matrix theory
Complexity of some interesting polycyclic graphs is expressed in terms of the corresponding spanning...
Using the composition of some existing smaller graphs to construct some large graphs, the number of ...
The history of counting the number of spanning trees dates back into the year 1842 in which the Germ...
AbstractIn this paper, we derive new formulas for the number of spanning trees of a specific family ...
AbstractIn this paper, we derive new formulas for the number of spanning trees of a specific family ...
AbstractThe number of spanning trees in graphs (networks) is an important invariant, and it is also ...
Boesh and Prodinger have shown how to use properties of Chebyshev polynomials to compute formulas fo...
AbstractIn mathematics, one always tries to get new structures from given ones. This also applies to...
The literature is very rich with works deal with the enumerating the spanning trees in any graph G s...
Kirchhoff's Matrix Tree Theorem permits the calculation of the number of spanning trees in any given...
Enumeration of trees is a new line of research in graph theory; many researchers worked on this area...
Kirchhoff's Matrix Tree Theorem permits the calculation of the number of spanning trees in any given...
The number of spanning trees in a (di-)graph (network) is an important, well-studied quantity. Most ...
Abstract. The number of spanning trees of a graph, also known as the complexity, is investigated for...
Abstract. The number of spanning trees of a graph, also known as the complexity, is investigated for...
Complexity of some interesting polycyclic graphs is expressed in terms of the corresponding spanning...
Using the composition of some existing smaller graphs to construct some large graphs, the number of ...
The history of counting the number of spanning trees dates back into the year 1842 in which the Germ...
AbstractIn this paper, we derive new formulas for the number of spanning trees of a specific family ...
AbstractIn this paper, we derive new formulas for the number of spanning trees of a specific family ...
AbstractThe number of spanning trees in graphs (networks) is an important invariant, and it is also ...
Boesh and Prodinger have shown how to use properties of Chebyshev polynomials to compute formulas fo...
AbstractIn mathematics, one always tries to get new structures from given ones. This also applies to...
The literature is very rich with works deal with the enumerating the spanning trees in any graph G s...
Kirchhoff's Matrix Tree Theorem permits the calculation of the number of spanning trees in any given...
Enumeration of trees is a new line of research in graph theory; many researchers worked on this area...
Kirchhoff's Matrix Tree Theorem permits the calculation of the number of spanning trees in any given...
The number of spanning trees in a (di-)graph (network) is an important, well-studied quantity. Most ...
Abstract. The number of spanning trees of a graph, also known as the complexity, is investigated for...
Abstract. The number of spanning trees of a graph, also known as the complexity, is investigated for...
Complexity of some interesting polycyclic graphs is expressed in terms of the corresponding spanning...
Using the composition of some existing smaller graphs to construct some large graphs, the number of ...
The history of counting the number of spanning trees dates back into the year 1842 in which the Germ...
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