The matching polynomial (also called reference and acyclic polynomial) was discovered in chemistry, physics and mathematics at least six times. We demonstrate that the matching polynomial of a bipartite graph coincides with the rook polynomial of a certain board. The basic notions of rook theory17 are described. It is also shown that the matching polynomial cannot always discriminate between planar isospectral molecules
AbstractExplicit formulae are derived for the first four coefficients of the matching polynomial of ...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
AbstractVarious counting polynomials suggested by chemical and physical problems are discussed. Math...
AbstractWe study the zeros of two families of polynomials related to rook theory and matchings in gr...
The concept of the matching polynomial of a graph, introduced by Farrell in 1979, has received consi...
The concept of the matching polynomial of a graph, introduced by Farrell in 1979, has received consi...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
Let G be a simple graph on n vertices. An r-matching in G is a set of r independent edges. The numbe...
AbstractWe study the zeros of two families of polynomials related to rook theory and matchings in gr...
AbstractMatching is a mathematical concept that deals with the way of spanning a given graph network...
The concept of the matching polynomial of a graph, introduced by Farrell in 1979, has received consi...
AbstractA matching of a graph G is a spanning subgraph of G in which every component is either a nod...
It is shown how the placement of non-attacking bishops on a chessboard C is related to the matching ...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
AbstractFan Chung and Ron Graham (J. Combin. Theory Ser. B 65 (1995) 273–290) introduced the cover p...
AbstractExplicit formulae are derived for the first four coefficients of the matching polynomial of ...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
AbstractVarious counting polynomials suggested by chemical and physical problems are discussed. Math...
AbstractWe study the zeros of two families of polynomials related to rook theory and matchings in gr...
The concept of the matching polynomial of a graph, introduced by Farrell in 1979, has received consi...
The concept of the matching polynomial of a graph, introduced by Farrell in 1979, has received consi...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
Let G be a simple graph on n vertices. An r-matching in G is a set of r independent edges. The numbe...
AbstractWe study the zeros of two families of polynomials related to rook theory and matchings in gr...
AbstractMatching is a mathematical concept that deals with the way of spanning a given graph network...
The concept of the matching polynomial of a graph, introduced by Farrell in 1979, has received consi...
AbstractA matching of a graph G is a spanning subgraph of G in which every component is either a nod...
It is shown how the placement of non-attacking bishops on a chessboard C is related to the matching ...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
AbstractFan Chung and Ron Graham (J. Combin. Theory Ser. B 65 (1995) 273–290) introduced the cover p...
AbstractExplicit formulae are derived for the first four coefficients of the matching polynomial of ...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
AbstractVarious counting polynomials suggested by chemical and physical problems are discussed. Math...