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- W3023820171 endingPage "740" @default.
- W3023820171 startingPage "740" @default.
- W3023820171 abstract "A fullerene is a cubic three-connected graph whose faces are entirely composed of pentagons and hexagons. Entropy applied to graphs is one of the significant approaches to measuring the complexity of relational structures. Recently, the research on complex networks has received great attention, because many complex systems can be modelled as networks consisting of components as well as relations among these components. Information—theoretic measures have been used to analyze chemical structures possessing bond types and hetero-atoms. In the present article, we reviewed various entropy-based measures on fullerene graphs. In particular, we surveyed results on the topological information content of a graph, namely the orbit-entropy Ia(G), the symmetry index, a degree-based entropy measure Iλ(G), the eccentric-entropy Ifσ(G) and the Hosoya entropy H(G)." @default.
- W3023820171 created "2020-05-13" @default.
- W3023820171 creator A5000899537 @default.
- W3023820171 creator A5044244385 @default.
- W3023820171 creator A5057625030 @default.
- W3023820171 date "2020-05-07" @default.
- W3023820171 modified "2023-10-01" @default.
- W3023820171 title "Properties of Entropy-Based Topological Measures of Fullerenes" @default.
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