Results 1 to 10 of about 461 (137)
On Zagreb coindices and Mostar index of $$TiO_2$$ T i O 2 nanotubes [PDF]
Topological indices are valuable tools in predicting properties of chemical compounds. This study focuses on degree-based topological indices, which have shown strong correlations with various physico-chemical properties such as boiling points and strain
Muhammad Imran +4 more
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Mostar index of graphs associated to groups
A bond-additive connectivity index, named as the Mostar index, is used to measure the amount of peripheral edges of a simple connected graph, where a peripheral edge in a graph is an edge whose one end vertex has more number of vertices closer as ...
Rehman Masood Ur +4 more
doaj +3 more sources
On the Extremal Weighted Mostar Index of Bicyclic Graphs
Let G be a simple connected graph with edge set E(G) and vertex set V(G). The weighted Mostar index of a graph G is defined as w+Mo(G)=∑e=uv∈E(G)(dG(u)+dG(v))|nu(e)−nv(e)|, where nu(e) denotes the number of vertices closer to u than to v for an edge uv ...
Yuwei He, Mengmeng Liu
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The Mostar and Wiener index of Alternate Lucas Cubes [PDF]
The Wiener index and the Mostar index quantify two distance related properties of connected graphs: the Wiener index is the sum of the distances over all pairs of vertices and the Mostar index is a measure of how far the graph is from being distance ...
Omer Eğecioğlu +2 more
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Mostar index and edge Mostar index of polymers [PDF]
AbstractLet $$G=(V,E)$$ G = ( V , E ) be a graph and $$e=uv\in E$$ e = u
Saeid Alikhani +2 more
exaly +6 more sources
Mostar Index of Cycle-Related Structures [PDF]
A topological index is a numerical quantity associated with the molecular structure of a chemical compound. This number remains fixed with respect to the symmetry of a molecular graph.
Fatima Asif +3 more
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The Mostar Index of Fibonacci and Lucas Cubes [PDF]
The Mostar index of a graph was defined by Došlić, Martinjak, Škrekovski, Tipurić Spužević and Zubac in the context of the study of the properties of chemical graphs. It measures how far a given graph is from being distance-balanced. In this paper, we determine the Mostar index of two well-known families of graphs: Fibonacci cubes and Lucas cubes.
Elif Saygi, Ömer Eğecioğlu
exaly +6 more sources
A relation between Wiener index and Mostar index for daisy cubes [PDF]
Daisy cubes are a class of isometric subgraphs of the hypercubes Q n. Daisy cubes include some previously well known families of graphs like Fibonacci cubes and Lucas cubes. Moreover they appear in chemical graph theory. Two distance invariants, Wiener and Mostar indices, have been introduced in the context of the mathematical chemistry.
Michel Mollard
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Mostar Index of Neural Networks and Applications
Neural networks are mathematical models that use learning algorithms inspired by the brain to store information. These networks have been extensively used to operate cognitive functions, robustness, fault tolerance, flexibility, collective computation ...
Fatima Asif +4 more
doaj +2 more sources
The Upper Bound of the Edge Mostar Index with Respect to Bicyclic Graphs
Let G be a connected graph; the edge Mostar index Moe(G) of G is defined as Moe(G)=∑e=uv∈E(G)|mu(e)−mv(e)|, where mu(e) and mv(e) denote the number of edges in G that are closer to vertex u than to vertex v and the number of edges that are closer to ...
Hui Wang, Mengmeng Liu
doaj +3 more sources

