Sharp bounds for Zagreb indices of maximal outerplanar graphs

Author:

Hou Ailin,Li Shuchao,Song Lanzhen,Wei Bing

Publisher

Springer Science and Business Media LLC

Subject

Applied Mathematics,Computational Theory and Mathematics,Control and Optimization,Discrete Mathematics and Combinatorics,Computer Science Applications

Reference57 articles.

1. Alameddine AF (1998) Bounds on the Fibonacci number of a maximal outerplanar graph. Fibonacci Quart 36(3):206–210

2. Aouchiche M, Bonnefoy JM, Fidahoussen A, Caporossi G, Hansen P, Hiesse L, Lacheré J, Monhait A (2005) Variable neighborhood search for extremal graphs. 14. The AutoGraphix 2 system. In: Liberti L, Maculan N (eds) Global optimization: from theory to implementation. Springer, Berlin, pp 11–12

3. Balaban AT, Motoc I, Bonchev D, Mekenyan O (1983) Topological indices for structure-activity correlations. Top Curr Chem 114:21–55

4. Basak SC, Grunwald GD, Niemi GJ (1997) Use of graph-theoretic geometric molecular descriptors in structure-activity relationships. In: Balaban AT (ed) From chemical topology to three-dimensional geometry. Plenum Press, New York, pp 73–116

5. Basak SC, Gute BD, Grunwald GD (1999) A hierarchical approach to the development of QSAR models using topological, geometrical and quantum chemical parameters. In: Devillers J, Balaban AT (eds) Topological indices and related descriptors in QSAR and QSPR. Gordon & Breach, Amsterdam, pp 675–696

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