Multiplicative Versions of First Zagreb Index
By M. Eliasi, Ali Iranmanesh, Ivan Gutman. 2012
183 citations recorded by the source corpus.
View Paper: https://www.semanticscholar.org/paper/c209c9b0e846a09ad5f8460575df80f3a90dd547
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Citations in the corpus
- The Zagreb topological indices for a type of Benzenoid systems jagged-rectangle (2017, unknown): “We encourage readers to references [5-33] for more details about these Zagreb topological indices.”
- On the multiplicative Zagreb coindex of graphs (2013, background): “Nowadays several multiplicative versions of Zagreb indices are introduced ([9, 20, 22]) and extensively studied ([10, 26, 27]).”
- On leap Zagreb indices of graphs (2017, unknown): “In recent years, some novel variants of Zagreb indices have been put forward, such as Zagreb coindices [1, 6, 12], reformulated Zagreb indices [17, 19], Zagreb hyperindex [2, 21], multiplicative Zagreb indices [9, 25], multiplicative sum Zagreb index [7, 23], and multiplicative Zagreb coindices [24]”
- Trees, Unicyclic, and Bicyclic Graphs Extremal with Respect to Multiplicative Sum Zagreb Index ∗ (2012, methodology): “In [7], Eliasi, Iranmanesh and Gutman have proved that any tree from T 0(n) has the second minimal multiplicative sum Zagreb index among all connected graphs of order n.”
- The hyper-zagreb index for an infinite family of nanostar dendrimer (2017, methodology): “We encourage the reader to consult [12-45] for historical background, computational techniques and mathematical properties of topological indices and especially Zagreb indices.”
- On the degree based topological indices of benzene ring embedded in P-type-surface in 2D network (2017, background): “These multiple Zagreb indices are studied for some chemical structures in [4, 11, 17, 25, 32], first Zagreb polynomial M1(G, x) and second Zagreb polynomial M2(G, x) are defined as: (1.”
- On the first Zagreb index and multiplicative Zagreb coindices of graphs (2016, methodology): “The mathematical properties of the first and second multiplicative Zagreb indices have been given in [6, 11].”