Results 31 to 40 of about 696,277 (238)
The harmonic index of subdivision graphs [PDF]
The harmonic index of a graph $G$ is defined as the sum of the weights $frac{2}{deg_G(u)+deg_G(v)}$ of all edges $uv$ of $G$, where $deg_G(u)$ denotes the degree of a vertex $u$ in $G$. In this paper, we study the harmonic index of subdivision
Bibi Naimeh Onagh
doaj +1 more source
Rainbow game domination subdivision number of a graph [PDF]
The rainbow game domination subdivision number of a graph G is defined by the following game. Two players D and A, D playing first, alternately mark or subdivide an edge of G which is not yet marked nor subdivided.
J. Amjadi
doaj
DOMINATION NUMBER AND IDENTIFYING CODE NUMBER OF THE SUBDIVISION GRAPHS [PDF]
Let $G=(V, E)$ be a simple graph. A set $C$ of vertices of $G$ is an identifying code of $G$ if for every two vertices $x$ and $y$ the sets $N_{G}[x] \cap C$ and $N_{G}[y] \cap C$ are non-empty and different.
Somaiya Ahmadi +2 more
doaj +1 more source
Degree-Based Topological Indices of Generalized Subdivision Double-Corona Product
Graph operations play an important role in constructing complex network structures from simple graphs. Computation of topological indices of these complex structures via graph products is an important task.
Ying Wang +5 more
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Gaussian Tribonacci R-Graceful Labeling of Some Tree Related Graphs
Let r be any natural number. An injective function , where is the Gaussian Tribonacci number in the Gaussian Tribonacci sequence is said to be Gaussian Tribonacci r-graceful labeling if the induced edge labeling such that is bijective.
K Sunitha, M Sheriba
doaj +1 more source
Further results on (1,0,0)-F-Face magic mean graphs [PDF]
A (1,0,0)-F-Face magic mean labeling is an assignment of labels to the vertices of planar graph such that the mean weight of each face including an exterior face is constant.
A. Meena Kumari, S. Arockiaraj
doaj +1 more source
Complexity of subdivision-vertex and subdivision-edge join graphs
The entropy of a graph is an information-theoretic quantity which expresses the complexity of a graph. The generalized graph entropies result from applying information measures to a graph using various schemes for defining probability distributions over ...
Berberler, Zeynep Nihan
core +1 more source
Let G be a connected graph. The subdivision graph S(G) of a graph (G) is the graph obtained by inserting a new vertex into every edge of G. The set of such new vertices is denoted by I(G).
Qun Liu
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A 10-point interpolatory recursive subdivision algorithm for the generation of parametric surfaces [PDF]
In this paper, an interpolatory subdivision algorithm for surfaces over arbitrary triangulations is introduced and its properties over uniform triangulations studied.
Gregory, JA, Qu, R
core +4 more sources
Recursive subdivision algorithms for curve and surface design [PDF]
This thesis was submitted for the degree of Doctor of Philosophy and awarded by Brunel University.In this thesis, the author studies recursIve subdivision algorithms for curves and surfaces. Several subdivision algorithms are constructed and investigated.
Qu, Ruibin
core +6 more sources

