AbstractA ∞-graph is a graph consisting of two cycles with just a vertex in common. We first look for some invariants for cospectral graphs, then we introduce a new method to determine the degree sequence of cospectral mates of a graph. In this paper, we prove that all ∞-graphs without triangles are determined by their Laplacian spectra and that all ∞-graphs, with one exception, are determined by their signless Laplacian spectra. For the exception we determine all graphs that are cospectral (w.r.t. signless Laplacian spectrum) to it
AbstractThe lollipop graph, denoted by Hn,p, is obtained by appending a cycle Cp to a pendant vertex...
AbstractFor almost all graphs the answer to the question in the title is still unknown. Here we surv...
We survey properties of spectra of signless Laplacians of graphs and discuss possibilities for devel...
AbstractA ∞-graph is a graph consisting of two cycles with just a vertex in common. We first look fo...
AbstractA ∞-graph B(r,s) is a graph consisting of two cycles Cr+1 and Cs+1 with just a vertex in com...
A rose graph with p petals (or p-rose graph) is a graph obtained by taking p cycles with just a vert...
A rose graph with p petals (or p-rose graph) is a graph obtained by taking p cycles with just a vert...
A rose graph with p petals (or p-rose graph) is a graph obtained by taking p cycles with just a vert...
AbstractConsider the Laplacian and signless Laplacian spectrum of a graph G of order n, with k pairw...
A signed graph is a pair (G,sigma), where G is a graph and sigma is the sign function on the edges o...
A signed graph is a pair (G,sigma), where G is a graph and sigma is the sign function on the edges o...
A signed graph is a pair (G,sigma), where G is a graph and sigma is the sign function on the edges o...
Let $G$ be a simple undirected graph. Then the signless Laplacian matrix of $G$ is defined as $D_G +...
AbstractA spectral graph theory is a theory in which graphs are studied by means of eigenvalues of a...
AbstractThis paper studies the Laplacian spectral characterization of some graph products. We consid...
AbstractThe lollipop graph, denoted by Hn,p, is obtained by appending a cycle Cp to a pendant vertex...
AbstractFor almost all graphs the answer to the question in the title is still unknown. Here we surv...
We survey properties of spectra of signless Laplacians of graphs and discuss possibilities for devel...
AbstractA ∞-graph is a graph consisting of two cycles with just a vertex in common. We first look fo...
AbstractA ∞-graph B(r,s) is a graph consisting of two cycles Cr+1 and Cs+1 with just a vertex in com...
A rose graph with p petals (or p-rose graph) is a graph obtained by taking p cycles with just a vert...
A rose graph with p petals (or p-rose graph) is a graph obtained by taking p cycles with just a vert...
A rose graph with p petals (or p-rose graph) is a graph obtained by taking p cycles with just a vert...
AbstractConsider the Laplacian and signless Laplacian spectrum of a graph G of order n, with k pairw...
A signed graph is a pair (G,sigma), where G is a graph and sigma is the sign function on the edges o...
A signed graph is a pair (G,sigma), where G is a graph and sigma is the sign function on the edges o...
A signed graph is a pair (G,sigma), where G is a graph and sigma is the sign function on the edges o...
Let $G$ be a simple undirected graph. Then the signless Laplacian matrix of $G$ is defined as $D_G +...
AbstractA spectral graph theory is a theory in which graphs are studied by means of eigenvalues of a...
AbstractThis paper studies the Laplacian spectral characterization of some graph products. We consid...
AbstractThe lollipop graph, denoted by Hn,p, is obtained by appending a cycle Cp to a pendant vertex...
AbstractFor almost all graphs the answer to the question in the title is still unknown. Here we surv...
We survey properties of spectra of signless Laplacians of graphs and discuss possibilities for devel...