AbstractThe graph Cn1∇Kk is the product of a circuit Cn1 and a clique Kk. In this paper, we will prove that it is determined by their Laplacian spectrum except when n1=6. If n1=6, there are several counterexamples. We also prove that the product of s vertex–disjoint paths and a clique (Pn1∪Pn2∪⋯∪Pns)∇Kk is also determined by the Laplacian spectrum
AbstractA ∞-graph is a graph consisting of two cycles with just a vertex in common. We first look fo...
International audienceA disjoint union of complete graphs is in general not determined by its Laplac...
For some positive integer $k$, if the finite cyclic group $\mathbb{Z}_k$ can act freely on a graph $...
AbstractThe wheel graph, denoted by Wn+1, is the graph obtained from the circuit Cn with n vertices ...
AbstractThis paper studies the Laplacian spectral characterization of some graph products. We consid...
AbstractA ∞-graph B(r,s) is a graph consisting of two cycles Cr+1 and Cs+1 with just a vertex in com...
AbstractThe wheel graph, denoted by Wn+1, is the graph obtained from the circuit Cn with n vertices ...
AbstractLet Knm denote the graph obtained by attaching m pendent edges to a vertex of complete graph...
summary:Let $W_{n}=K_{1}\vee C_{n-1}$ be the wheel graph on $n$ vertices, and let $S(n,c,k)$ be the ...
summary:Let $W_{n}=K_{1}\vee C_{n-1}$ be the wheel graph on $n$ vertices, and let $S(n,c,k)$ be the ...
summary:Let $W_{n}=K_{1}\vee C_{n-1}$ be the wheel graph on $n$ vertices, and let $S(n,c,k)$ be the ...
The wheel graph, denoted by Wn+1, is the graph obtained from the circuit C-n with n vertices by addi...
AbstractThe lollipop graph, denoted by Hn,p, is obtained by appending a cycle Cp to a pendant vertex...
AbstractIt is proved that graph Zn is determined by its adjacency spectrum as well as its Laplacian ...
summary:Given a graph $G$, if there is no nonisomorphic graph $H$ such that $G$ and $H$ have the sam...
AbstractA ∞-graph is a graph consisting of two cycles with just a vertex in common. We first look fo...
International audienceA disjoint union of complete graphs is in general not determined by its Laplac...
For some positive integer $k$, if the finite cyclic group $\mathbb{Z}_k$ can act freely on a graph $...
AbstractThe wheel graph, denoted by Wn+1, is the graph obtained from the circuit Cn with n vertices ...
AbstractThis paper studies the Laplacian spectral characterization of some graph products. We consid...
AbstractA ∞-graph B(r,s) is a graph consisting of two cycles Cr+1 and Cs+1 with just a vertex in com...
AbstractThe wheel graph, denoted by Wn+1, is the graph obtained from the circuit Cn with n vertices ...
AbstractLet Knm denote the graph obtained by attaching m pendent edges to a vertex of complete graph...
summary:Let $W_{n}=K_{1}\vee C_{n-1}$ be the wheel graph on $n$ vertices, and let $S(n,c,k)$ be the ...
summary:Let $W_{n}=K_{1}\vee C_{n-1}$ be the wheel graph on $n$ vertices, and let $S(n,c,k)$ be the ...
summary:Let $W_{n}=K_{1}\vee C_{n-1}$ be the wheel graph on $n$ vertices, and let $S(n,c,k)$ be the ...
The wheel graph, denoted by Wn+1, is the graph obtained from the circuit C-n with n vertices by addi...
AbstractThe lollipop graph, denoted by Hn,p, is obtained by appending a cycle Cp to a pendant vertex...
AbstractIt is proved that graph Zn is determined by its adjacency spectrum as well as its Laplacian ...
summary:Given a graph $G$, if there is no nonisomorphic graph $H$ such that $G$ and $H$ have the sam...
AbstractA ∞-graph is a graph consisting of two cycles with just a vertex in common. We first look fo...
International audienceA disjoint union of complete graphs is in general not determined by its Laplac...
For some positive integer $k$, if the finite cyclic group $\mathbb{Z}_k$ can act freely on a graph $...