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Signless Laplacian spectral determinations of the starlike trees \(ST(n, d_1)\) and the double starlike trees \(H_n(p, p)\)

Ars combinatoria
Two graphs are said to be \(Q\)-cospectral (respectively, \(A\)-cospectral) if they have the same signless Laplacian (respectively, adjacency) spectrum. A graph is said to be \(DQS\) (respectively, \(DAS\)) if there is no other non-isomorphic graphs \(Q\)
A. Z. Abdian
semanticscholar   +1 more source

On distance signless Laplacian spectrum of graphs and spectrum of zero divisor graphs of ℤn

Linear and Multilinear Algebra, 2022
S Pirzada, Bilal Ahmad Rather
exaly  

On the Laplacian and Signless Laplacian Characteristic Polynomials of a Digraph

Symmetry, 2023
Hilal A Ganie   +2 more
exaly  

On the bounds for signless Laplacian energy of a graph

Discrete Applied Mathematics, 2017
Hilal A Ganie, S Pirzada
exaly  

Graphs with maximum Laplacian and signless Laplacian Estrada index

Discrete Mathematics, 2016
Ivan Gutman   +2 more
exaly  

Graphs with at most one signless Laplacian eigenvalue exceeding three

Linear and Multilinear Algebra, 2015
Hongying Lin, Bo Zhou
exaly  

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