AbstractIn this note we give an explanation for two phenomena mentioned in the concluding remarks of “The matching polynomial of a polygraph” by Babić et al. The following results are obtained: 1.Although three matrices for given polygraphs defined in the above article in general have different orders, they determine the same recurrence relations for the matching polynomial of these polygraghs.2.Under certain symmetry conditions, the order of the recurrence relations can be reduced by almost a half
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
Abstract. In this paper, we show that the solution to a large class of “tiling” problems is given by...
The matching polynomial (also called reference and acyclic polynomial) was discovered in chemistry, ...
In this note we give an explanation for two phenomena mentioned in the concluding remarks of “The ma...
Matching polynomial and perfect matchings for fasciagraphs, rotagraphs and twisted rotagraphs are tr...
AbstractPolygraphs are introduced in order to describe and generalize the chemical notion of polymer...
Matching polynomial and perfect matchings for fasciagraphs, rotagraphs and twisted rotagraphs are tr...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
Matching polynomial and perfect matchings for fasciagraphs, rotagraphs and twisted rotagraphs are tr...
Matching polynomial and perfect matchings for fasciagraphs, rotagraphs and twisted rotagraphs are tr...
AbstractLet G be an arbitrary simple graph. Godsil and Gutman in 1978 and Yan et al. in 2005 establi...
The concept of the matching polynomial of a graph, introduced by Farrell in 1979, has received consi...
AbstractWe consider the matching polynomials of graphs whose edges have been cyclically labelled wit...
Godsil observed the simple fact that the multiplicity of 0 as a root of the matching polynomial of a...
Heilmann et Lieb ont introduit le polynôme de couplage µ(G,x) d’un graphe G=(V,E). Nous prolongeons...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
Abstract. In this paper, we show that the solution to a large class of “tiling” problems is given by...
The matching polynomial (also called reference and acyclic polynomial) was discovered in chemistry, ...
In this note we give an explanation for two phenomena mentioned in the concluding remarks of “The ma...
Matching polynomial and perfect matchings for fasciagraphs, rotagraphs and twisted rotagraphs are tr...
AbstractPolygraphs are introduced in order to describe and generalize the chemical notion of polymer...
Matching polynomial and perfect matchings for fasciagraphs, rotagraphs and twisted rotagraphs are tr...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
Matching polynomial and perfect matchings for fasciagraphs, rotagraphs and twisted rotagraphs are tr...
Matching polynomial and perfect matchings for fasciagraphs, rotagraphs and twisted rotagraphs are tr...
AbstractLet G be an arbitrary simple graph. Godsil and Gutman in 1978 and Yan et al. in 2005 establi...
The concept of the matching polynomial of a graph, introduced by Farrell in 1979, has received consi...
AbstractWe consider the matching polynomials of graphs whose edges have been cyclically labelled wit...
Godsil observed the simple fact that the multiplicity of 0 as a root of the matching polynomial of a...
Heilmann et Lieb ont introduit le polynôme de couplage µ(G,x) d’un graphe G=(V,E). Nous prolongeons...
The matching polynomial of a graph is the generating function of the numbers of its matchings with r...
Abstract. In this paper, we show that the solution to a large class of “tiling” problems is given by...
The matching polynomial (also called reference and acyclic polynomial) was discovered in chemistry, ...