Unicyclic Graphs with Minimal Energy
By Yaoping Hou. 2001
120 citations recorded by the source corpus.
Subfields: Geometry and Topology
View Paper: https://www.semanticscholar.org/paper/aa772b467b31cc1213083375db51b7c8012eb957
How researchers see this paper
The researchers whose trusted networks rank it highest, strongest advocate first. Every researcher gets a different order.
In Geometry and Topology
- Ivan Gutman
- Juan Rada
- Yongtang Shi
- Xueliang Li
- Stephan G. Wagner
- Ismael Peña
- Ching-Wah Woo
- Yaoping Hou
Citations in the corpus
- On a Conjecture about Tricyclic Graphs with Maximal Energy (2013, background): “In the meantime, a large number of results were obtained on the minimal energies for distinct classes of graphs, such as acyclic conjugated graphs [25, 32], bipartite graphs [30], unicyclic graphs [13,23], bicyclic graphs [14], tricyclic graphs [26,27] and tetracyclic graphs [24].”
- Energy of digraphs (2008, background): “Unicyclic digraphs with extremal energy In [7] and [9] the authors considered the problem of finding the maximal and minimal energy among unicyclic graphs with a fixed number of vertices.”
- Unicyclic graphs with maximal energy (2002, background): “Recently the unicyclic graphs with minimal energy were characterized [9].”
- Complete solution to a problem on the maximal energy of unicyclic bipartite graphs (2010, unknown): “Similarly, one can generalize the quasi order to the cases of bipartite graphs (e.g. [15]) and unicyclic graphs (e.g. [9]).”
- Maxima and Minima of the Hosoya Index and the Merrifield-Simmons Index (2010, background): “While permanents are not particularly convenient for computational purposes, they often serve as auxiliary tools, for instance to obtain recursive relations for the Hosoya index, see [49, 51, 52, 78, 79, 80, 81, 103, 106, 107].”