summary:The paper brings explicit formula for enumeration of vertex-labeled split graphs with given number of vertices. The authors derive this formula combinatorially using an auxiliary assertion concerning number of split graphs with given clique number. In conclusion authors discuss enumeration of vertex-labeled bipartite graphs, i.e., a graphical class defined in a similar manner to the class of split graphs
Polya’s theorem can be used to enumerate objects under permutation groups. Using grouptheory, combin...
Polya’s theorem can be used to enumerate objects under permutation groups. Using grouptheory, combin...
Polya’s theorem can be used to enumerate objects under permutation groups. Using grouptheory, combin...
summary:The paper brings explicit formula for enumeration of vertex-labeled split graphs with given ...
summary:The paper brings explicit formula for enumeration of vertex-labeled split graphs with given ...
[Abstract] This paper considers figures with vertices and edges as components, and discusses how man...
[Abstract] This paper considers figures with vertices and edges as components, and discusses how man...
publisher著者専攻: 離散数学[Abstract] This paper considers figures with vertices and edges as components, an...
A bipartite-split graph is a bipartite graph whose vertex set can be partitioned into a complete bip...
AbstractA difference graph is a bipartite graph G = (X, Y; E) such that all the neighborhoods of the...
In enumerative combinatorics, it is often a goal to enumerate both labeled and unlabeled structures ...
AbstractNon-separable graphs are enumerated, and also graphs without end-points. The basic enumerati...
In enumerative combinatorics, it is often a goal to enumerate both labeled and unlabeled structures ...
AbstractWe investigate the enumerative aspects of various classes of perfect graphs like cographs, s...
AbstractLet |G| be the number of vertices of a graph G, let ω(G) be the density of G, and K(G) be th...
Polya’s theorem can be used to enumerate objects under permutation groups. Using grouptheory, combin...
Polya’s theorem can be used to enumerate objects under permutation groups. Using grouptheory, combin...
Polya’s theorem can be used to enumerate objects under permutation groups. Using grouptheory, combin...
summary:The paper brings explicit formula for enumeration of vertex-labeled split graphs with given ...
summary:The paper brings explicit formula for enumeration of vertex-labeled split graphs with given ...
[Abstract] This paper considers figures with vertices and edges as components, and discusses how man...
[Abstract] This paper considers figures with vertices and edges as components, and discusses how man...
publisher著者専攻: 離散数学[Abstract] This paper considers figures with vertices and edges as components, an...
A bipartite-split graph is a bipartite graph whose vertex set can be partitioned into a complete bip...
AbstractA difference graph is a bipartite graph G = (X, Y; E) such that all the neighborhoods of the...
In enumerative combinatorics, it is often a goal to enumerate both labeled and unlabeled structures ...
AbstractNon-separable graphs are enumerated, and also graphs without end-points. The basic enumerati...
In enumerative combinatorics, it is often a goal to enumerate both labeled and unlabeled structures ...
AbstractWe investigate the enumerative aspects of various classes of perfect graphs like cographs, s...
AbstractLet |G| be the number of vertices of a graph G, let ω(G) be the density of G, and K(G) be th...
Polya’s theorem can be used to enumerate objects under permutation groups. Using grouptheory, combin...
Polya’s theorem can be used to enumerate objects under permutation groups. Using grouptheory, combin...
Polya’s theorem can be used to enumerate objects under permutation groups. Using grouptheory, combin...