On two types of geometric–arithmetic index
By Bo Zhou, Ivan Gutman, Boris Furtula, Zhibin Du. 2009
48 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Geometry and Topology, Organic Chemistry
View Paper: https://www.semanticscholar.org/paper/08d65b07872067dd9f42e6d605cbe5d2395596d5
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Computational Theory and Mathematics
- Ivan Gutman
- Boris Furtula
- K. C. Das
- Ante Graovac
- Modjtaba Ghorbani
- Mohammad Ali Hosseinzadeh
- Tomislav Doslic
- Bo Zhou
In Geometry and Topology
- Boris Furtula
- Ivan Gutman
- K. C. Das
- Ante Graovac
- Modjtaba Ghorbani
- Mohammad Ali Hosseinzadeh
- Tomislav Doslic
- Sirous Moradi
In Organic Chemistry
- Boris Furtula
- Ivan Gutman
- K. C. Das
- Ante Graovac
- Modjtaba Ghorbani
- Mohammad Ali Hosseinzadeh
- Tomislav Doslic
- Bo Zhou
Citations in the corpus
- Survey on Geometric-Arithmetic Indices of Graphs (2011, methodology): “Extremal values of the GA3 index of trees In [96] the trees with minimum and maximum values of GA3 index were determined.”
- Computing fifth geometric-arithmetic index for nanostar dendrimers (2011, background): “The third member of this class was considered by Bo Zhou et al.[5] by setting Qu to be the number mu of edges of G lying closer to the vertex u than to the vertex v for the edge uv of the graph G:”
- On Vertex–Degree–Based Molecular Structure Descriptors (2011, background): “The geometric–arithmetic index GA is a recently invented structure descriptor [8] (see also [13,34–44]), defined as GA = GA(G) = ∑ uv∈E √ du dv (du + dv)/2 .”
- Relation between second and third geometric–arithmetic indices of trees (2011, background): “Now, the third geometric–arithmetic index is defined by combining Equations (1) and (4) as [11]:”