AbstractIn this paper we give two results concerning the signless Laplacian spectra of simple graphs. Firstly, we give a combinatorial expression for the fourth coefficient of the (signless Laplacian) characteristic polynomial of a graph. Secondly, we consider limit points for the (signless Laplacian) eigenvalues and we prove that each non-negative real number is a limit point for (signless Laplacian) eigenvalue of graphs
Let G be a finite simple graph with vertex set V(G) = {v1, v2, v3, …, vn} and edge set E(G). The adj...
AbstractLet G=(V,E) be a simple graph. Denote by D(G) the diagonal matrix of its vertex degrees and ...
The join of two disjoint graphs G and H, denoted by G ∨ H, is the graph obtained by joining each ver...
AbstractIn this paper we give two results concerning the signless Laplacian spectra of simple graphs...
AbstractWe survey properties of spectra of signless Laplacians of graphs and discuss possibilities f...
Recently the signless Laplacian matrix of graphs has been intensively investigated. While there are ...
Abstract. For a graph, the least signless Laplacian eigenvalue is the least eigenvalue of its signle...
Abstract. We extend our previous survey of properties of spectra of signless Laplacians of graphs. S...
AbstractLet AG and DG be respectively the adjacency matrix and the degree matrix of a graph G. The s...
In this paper we consider the graphs having at most two (signless) Laplacian eigenvalues greater tha...
Abstract. A signless Laplacian eigenvalue of a graph G is called a main signless Laplacian eigenvalu...
Let G be a simple graph with n vertices. The characteristic polynomial det(xI − A) of a (0,1)-adjace...
AbstractLet G be a graph on n vertices. Denote by L(G) the Laplacian matrix of G. It is easy to see ...
AbstractIn this paper, we first give an upper bound for the largest signless Laplacian eigenvalue of...
In this paper, we consider the signless Laplacians of simple graphs and we give some eigenvalue ineq...
Let G be a finite simple graph with vertex set V(G) = {v1, v2, v3, …, vn} and edge set E(G). The adj...
AbstractLet G=(V,E) be a simple graph. Denote by D(G) the diagonal matrix of its vertex degrees and ...
The join of two disjoint graphs G and H, denoted by G ∨ H, is the graph obtained by joining each ver...
AbstractIn this paper we give two results concerning the signless Laplacian spectra of simple graphs...
AbstractWe survey properties of spectra of signless Laplacians of graphs and discuss possibilities f...
Recently the signless Laplacian matrix of graphs has been intensively investigated. While there are ...
Abstract. For a graph, the least signless Laplacian eigenvalue is the least eigenvalue of its signle...
Abstract. We extend our previous survey of properties of spectra of signless Laplacians of graphs. S...
AbstractLet AG and DG be respectively the adjacency matrix and the degree matrix of a graph G. The s...
In this paper we consider the graphs having at most two (signless) Laplacian eigenvalues greater tha...
Abstract. A signless Laplacian eigenvalue of a graph G is called a main signless Laplacian eigenvalu...
Let G be a simple graph with n vertices. The characteristic polynomial det(xI − A) of a (0,1)-adjace...
AbstractLet G be a graph on n vertices. Denote by L(G) the Laplacian matrix of G. It is easy to see ...
AbstractIn this paper, we first give an upper bound for the largest signless Laplacian eigenvalue of...
In this paper, we consider the signless Laplacians of simple graphs and we give some eigenvalue ineq...
Let G be a finite simple graph with vertex set V(G) = {v1, v2, v3, …, vn} and edge set E(G). The adj...
AbstractLet G=(V,E) be a simple graph. Denote by D(G) the diagonal matrix of its vertex degrees and ...
The join of two disjoint graphs G and H, denoted by G ∨ H, is the graph obtained by joining each ver...