On Harary index

By Bo Zhou, Xiaochun Cai, Nenad Trinajstic. 2008

72 citations recorded by the source corpus.

Subfields: Computational Theory and Mathematics, Geometry and Topology, Organic Chemistry

View Paper: https://www.semanticscholar.org/paper/9e248d419cc75910f34b07d3c5c9eaab2069d7cb

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

1. Bo Zhou
2. Boris Furtula
3. Ivan Gutman
4. K. C. Das
5. Nenad Trinajstic
6. A. Güngör
7. A. Cevik
8. Kexiang Xu

In Geometry and Topology

1. Bo Zhou
2. Boris Furtula
3. Ivan Gutman
4. K. C. Das
5. Nenad Trinajstic
6. A. Güngör
7. A. Cevik
8. Kexiang Xu

In Organic Chemistry

1. Bo Zhou
2. Boris Furtula
3. Ivan Gutman
4. K. C. Das
5. Nenad Trinajstic
6. A. Güngör
7. A. Cevik
8. Kexiang Xu

Citations in the corpus

• On the Harary Energy and Harary Estrada Index of a Graph (2010, background): “We also note that Harary index also plays an important role in the (molecular) chemistry and, in [3, 25], it has been recently given a well organized introduction and references about Harary index, and, additionally, depicted some connections and bounds on the Harary index.”
• Bounds on Harary index (2009, methodology): “Zhou et al. [ 14 ] obtained the Nordhaus–Gaddum-type result for the Harary index in the following Lemma 3.1.”
• A Survey on Graphs Extremal with Respect to Distance-Based Topological Indices (2014, background): “(1) ([173]) 3n(n−1) 2 − 1 2 M1(G) − m ≤ W (G) with equality holding if and only if G is a graph of diameter d ≤ 3; (2) ([171]) 3n(n− 1)− 3 2 M1(G)− 2m ≤ WW (G) with equality holding if and only if G is a graph of diameter d ≤ 3; (3) ([171]) H(G) ≤ n(n−1) 4 + m 2 with equality holding if and only if ”