The first and second Zagreb indices of some graph operations
By M. H. Khalifeh, H. Yousefi-Azari, Ali Reza Ashrafi. Discrete Applied Mathematics, 2009
304 citations recorded by the source corpus.
Subfields: Computational Theory and Mathematics, Geometry and Topology, Organic Chemistry
View Paper: https://www.semanticscholar.org/paper/1bb77a87559f50261a10c651fb9fe38228847994
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
- Mohammad Javad Nikmehr
- H. Tavallaee
- M. Veylaki
- Ivan Gutman
- Bo Zhou
- Boris Furtula
- Ernesto Estrada
- Gopalapillai Indulal
In Geometry and Topology
- Mohammad Javad Nikmehr
- H. Tavallaee
- M. Veylaki
- Ivan Gutman
- Bo Zhou
- Boris Furtula
- Ernesto Estrada
- Aleksandar Ilić
In Organic Chemistry
- Mohammad Javad Nikmehr
- H. Tavallaee
- M. Veylaki
- Ivan Gutman
- Bo Zhou
- Boris Furtula
- Ernesto Estrada
- Aleksandar Ilić
Citations in the corpus
- On leap Zagreb indices of graphs (2017, background): “[18] Let G1 and G2 be connected graphs with ni = |V (Gi)|, mi = |E(Gi)|, i = 1, 2.”
- On the eccentric distance sum of graphs (2011, unknown): “In [11,18,25,34], the authors obtained the eccentric connectivity index, the first and second Zagreb index, the PI index and the Wiener-type indices of some graph operations.”
- On Comparing Zagreb Indices of Graphs (2012, unknown): “[17] Let G1, G2, .”
- The third and hyper-Zagreb coindices of some graph operations (2016, background): “For the proof of (c-e) were refer to [12,13].”
- On the harmonic index of graph operations (2015, background): “In this paper, expressions for the Harmonic indices of the join, corona product, Cartesian product, composition and symmetric difference of graphs are derived[1],[3],[10],[13],[15],[9].”