AbstractThe nullity of a graph is defined as the multiplicity of the eigenvalue zero in the spectrum of the adjacency matrix of the graph. We investigate a class of graphs with pendant trees, and express the nullity of such graph in terms of that of its subgraphs. As an application of our results, we characterize unicyclic graphs with a given nullity
AbstractLet G be a graph with n vertices and ν(G) be the matching number of G. Let η(G) denote the n...
AbstractThe spectrum of a graph G is the set of eigenvalues of the 0–1 adjacency matrix of G. The nu...
AbstractThe nullity of a graph is the multiplicity of the eigenvalue zero in its spectrum. In this p...
AbstractThe nullity of a graph is defined as the multiplicity of the eigenvalue zero in the spectrum...
AbstractLet G be a simple graph of order n and A(G) be its adjacency matrix. The nullity of a graph ...
AbstractThe nullity of a graph G, denoted by η(G), is the multiplicity of the eigenvalue zero in its...
The paper discusses bounds on the nullity number of graphs. It is proved in [B. Cheng and B. Liu, On...
AbstractThe nullity of a graph G, denoted by η(G), is the multiplicity of the eigenvalue zero in its...
AbstractThe nullity of a graph is defined to be the multiplicity of the eigenvalue zero in the spect...
AbstractA connected graph with a unique cycle is called a unicyclic graph. A unicyclic graph with de...
AbstractThe nullity of a graph is the multiplicity of the eigenvalue zero in its spectrum. Among n-v...
A graph G is singular if the zero-one adjacency matrix has the eigenvalue zero. The multiplicity of ...
AbstractFor acyclic and unicyclic graphs we determine a necessary and sufficient condition for a gra...
AbstractThe nullity of a graph is the multiplicity of the eigenvalue zero in its spectrum. In this p...
We characterize unicyclic graphs that are singular using the support of the null space of their pend...
AbstractLet G be a graph with n vertices and ν(G) be the matching number of G. Let η(G) denote the n...
AbstractThe spectrum of a graph G is the set of eigenvalues of the 0–1 adjacency matrix of G. The nu...
AbstractThe nullity of a graph is the multiplicity of the eigenvalue zero in its spectrum. In this p...
AbstractThe nullity of a graph is defined as the multiplicity of the eigenvalue zero in the spectrum...
AbstractLet G be a simple graph of order n and A(G) be its adjacency matrix. The nullity of a graph ...
AbstractThe nullity of a graph G, denoted by η(G), is the multiplicity of the eigenvalue zero in its...
The paper discusses bounds on the nullity number of graphs. It is proved in [B. Cheng and B. Liu, On...
AbstractThe nullity of a graph G, denoted by η(G), is the multiplicity of the eigenvalue zero in its...
AbstractThe nullity of a graph is defined to be the multiplicity of the eigenvalue zero in the spect...
AbstractA connected graph with a unique cycle is called a unicyclic graph. A unicyclic graph with de...
AbstractThe nullity of a graph is the multiplicity of the eigenvalue zero in its spectrum. Among n-v...
A graph G is singular if the zero-one adjacency matrix has the eigenvalue zero. The multiplicity of ...
AbstractFor acyclic and unicyclic graphs we determine a necessary and sufficient condition for a gra...
AbstractThe nullity of a graph is the multiplicity of the eigenvalue zero in its spectrum. In this p...
We characterize unicyclic graphs that are singular using the support of the null space of their pend...
AbstractLet G be a graph with n vertices and ν(G) be the matching number of G. Let η(G) denote the n...
AbstractThe spectrum of a graph G is the set of eigenvalues of the 0–1 adjacency matrix of G. The nu...
AbstractThe nullity of a graph is the multiplicity of the eigenvalue zero in its spectrum. In this p...