Chemical trees minimizing energy and Hosoya index
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Publication:1028037
DOI10.1007/s10910-008-9456-6zbMath1182.92071arXiv0804.0516OpenAlexW2016517898MaRDI QIDQ1028037
Clemens Heuberger, Stephan G. Wagner
Publication date: 30 June 2009
Published in: Journal of Mathematical Chemistry (Search for Journal in Brave)
Full work available at URL: https://arxiv.org/abs/0804.0516
Trees (05C05) Applications of graph theory (05C90) Molecular structure (graph-theoretic methods, methods of differential topology, etc.) (92E10)
Related Items (12)
Laplacian coefficient, matching polynomial and incidence energy of trees with described maximum degree ⋮ Consecutive chemical trees with respect to energy of graph ⋮ The Estrada index of chemical trees ⋮ Energy of a polynomial and the Coulson integral formula ⋮ Ordering of Hosoya indices for unicyclic Hückel graphs ⋮ Eccentricity of networks with structural constraints ⋮ Extremal trees with fixed degree sequence ⋮ Graph distance measures based on topological indices revisited ⋮ Extremal problems for trees with given segment sequence ⋮ The minimal randić energy of trees with given diameter ⋮ Unicyclic graphs with large energy ⋮ Some relations on the ordering of trees by minimal energies between subclasses of trees
Cites Work
- On the minimal energy of trees with a given diameter
- Minimum energy on trees with \(k\) pendent vertices
- Unicyclic graphs with given number of pendent vertices and minimal energy
- Positional number systems with digits forming an arithmetic progression
- On acyclic conjugated molecules with minimal energies
- On minimal energy ordering of acyclic conjugated molecules
- Unicyclic Hückel molecular graphs with minimal energy
- On minimal energies of trees of a prescribed diameter
- Maximizing the number of independent subsets over trees with bounded degree
- Unicyclic graphs with minimal energy
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