On incidence energy of a graph

By Ivan Gutman, Dariush Kiani, Maryam Mirzakhah, Bo Zhou. 2009

174 citations recorded by the source corpus.

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

View Paper: https://www.semanticscholar.org/paper/8b6f901a6f8e223d42a6342597cd532854a3ae91

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. Ivan Gutman
3. Boris Furtula
4. Aleksandar Ilić
5. Michael S. Cavers
6. Slobodan K. Simic
7. Ante Graovac
8. Vladimir Nikiforov

In Geometry and Topology

1. Bo Zhou
2. Ivan Gutman
3. Michael S. Cavers
4. Aleksandar Ilić
5. Boris Furtula
6. Slobodan K. Simic
7. Dragos M. Cvetkovic
8. Thomas Zaslavsky

In Organic Chemistry

1. Bo Zhou
2. Ivan Gutman
3. Boris Furtula
4. Slobodan K. Simic
5. Michael S. Cavers
6. Aleksandar Ilić
7. Dragos M. Cvetkovic
8. Thomas Zaslavsky

Citations in the corpus

• Towards a spectral theory of graphs based on the signless Laplacian, III (2010, background): “in [30] (see also references cited therein).”
• ON LAPLACIAN LIKE ENERGY OF TREES (2011, background): “[21] introduced the concept of incidence energy IE(G) of a graph G, defining it as the sum of the singular values of the incidence matrix I(G).”
• On Vertex–Degree–Based Molecular Structure Descriptors (2011, background): “In the recent years, in mathematical chemistry it became a popular practice to introduce novel molecular structure descriptors (topological indices), see, for instance, [1–20].”
• The Laplacian-energy Like Invariant is an Energy Like Invariant (2010, background): “Especially intriguing is the recently discovered [34] equality between LEL and the, seemingly unrelated, incidence energy [35], which holds in the case of bipartite graphs.”
• A Mathematical Bibliography of Signed and Gain Graphs and Allied Areas (2018, background): “1995a Group weighted matchings in bipartite graphs. J. Algebraic Combin. 4 (1995), 165–171.”
• THE NORMALIZED LAPLACIAN MATRIX AND GENERAL RANDI C INDEX OF GRAPHS (2010, background): “the energy [30], Laplacian energy [32], signless Laplacian energy, distance energy [54] and incidence energy [31] of a graph have received much interest.”
• Beyond graph energy: norms of graphs and matrices (2015, unknown): “, [1], [15], [16], [17], [46], [47], and [49].”
• On the normalized Laplacian energy and general Randić index R-1 of graphs (2010, background): “Recently, the adjacency energy [9], Laplacian energy [11], signless Laplacian energy, distance energy [21] and incidence energy [10] of a graph has received much interest.”