Results 31 to 40 of about 6,799 (133)
Color Laplacian and Color Signless Laplacian Energy of Complement of Subgroup Graph of Dihedral Group [PDF]
Proceedings of the Proceedings of the 2nd International Conference on Quran and Hadith Studies Information Technology and Media in Conjunction with the 1st International Conference on Islam, Science and Technology, ICONQUHAS & ICONIST, Bandung, October 2-4, 2018, Indonesia, 2020 . Laplacian and signless laplacian energy of a finite graph is the most interesting topics on areas of energy of a graph. The new concept of energy of a graph is color energy and furthermore color laplacian and color signless laplacian energy.
A. Abdussakir +3 more
semanticscholar +2 more sources
On comparison between the distance energies of a connected graph. [PDF]
HeliyonLet G be a simple connected graph of order n having Wiener index W(G). The distance, distance Laplacian and the distance signless Laplacian energies of G are respectively defined asDE(G)=∑i=1n|υiD|,DLE(G)=∑i=1n|υiL−Tr‾|andDSLE(G)=∑i=1n|υiQ−Tr‾|, where ...
Ganie HA, Rather BA, Shang Y.
europepmc +2 more sources
An Intuitionistic Fuzzy Graph’s Signless Laplacian Energy
International Journal of Engineering & Technology, 2018 We are extending concept into the Intuitionistic fuzzy graph’ Signless Laplacian energy instead of the Signless Laplacian energy of fuzzy graph. Now we demarcated an Intuitionistic fuzzy graph’s Signless adjacency matrix and also an Intuitionistic ...
Obbu Ramesh, S. Basha
semanticscholar +3 more sources
Generalized Characteristic Polynomials of Join Graphs and Their Applications
Discrete Dynamics in Nature and Society, 2017 The Kirchhoff index of G is the sum of resistance distances between all pairs of vertices of G in electrical networks. LEL(G) is the Laplacian-Energy-Like Invariant of G in chemistry.
Pengli Lu, Ke Gao, Yang Yang
doaj +2 more sources
On Normalized Signless Laplacian Resolvent Energy
Kragujevac Journal of Mathematics. Let G be a simple connected graph with n vertices. Denote by L + ( G ) = D ( G ) − 1 / 2 Q ( G ) D ( G ) − 1 / 2 the normalized signless Laplacian matrix of graph G , where Q ( G ) and D ( G ) are the signless Laplacian and diagonal degree matrices of ...
S. Altindag +3 more
semanticscholar +3 more sources
Signless Laplacian Energy of Operations on Intuitionistic Fuzzy Graphs
International Journal of Engineering & Technology, 2018 After determining the Signless Laplacian energy of an Intuitionistic fuzzy graphs and the study of lower and upper boundaries of Signless Laplacian energy of an Intuitionistic fuzzy graphs, then we planned to search Signless Laplacian energy of an ...
Obbu Ramesh, S. Basha, W. Hameed
semanticscholar +3 more sources
Signless Laplacian Energy in Products of Intuitionistic Fuzzy Graphs
International Journal of Recent Technology and Engineering (IJRTE), 2019 The observation of an Intuitionistic Fuzzy Graph’s signless laplacian energy is expanded innumerous products in Intuitionistic Fuzzy Graph. During this paper, we have got the value of signless laplacian Energy in unrelated products such as Cartesian ...
Obbu Ramesh, S. Basha
semanticscholar +2 more sources
Relation between signless Laplacian energy, energy of graph and its line graph
Linear Algebra and its Applications, 2016 zbMATH Open Web Interface contents unavailable due to conflicting licenses.
K. Das, S. A. Mojallal
semanticscholar +2 more sources
Minimum covering reciprocal distance signless Laplacian energy of graphs
Acta Universitatis Sapientiae, Informatica, 2018 Let G be a simple connected graph. The reciprocal transmission Tr′G(ν) of a vertex ν is defined as TrG′(ν)=∑u∈V(G)1dG(u,ν), u≠ν. $${\rm{Tr}}_{\rm{G}}^\prime ({\rm{\nu }}) = \sum\limits_{{\rm{u}} \in {\rm{V}}(G)} {{1 \over {{{\rm{d}}_{\rm{G}}}(u,
A. Alhevaz +3 more
semanticscholar +3 more sources
Some bounds for distance signless Laplacian energy-like invariant of networks
Carpathian Mathematical PublicationsFor a graph or network $G$, denote by $D(G)$ the distance matrix and $Tr(G)$ the diagonal matrix of vertex transmissions. The distance signless Laplacian matrix of $G$ is $D^{Q}(G)=Tr(G)+D(G)$.
A. Alhevaz +3 more
semanticscholar +2 more sources