Extremal graphs with diameter 2 for two indices on resistance-distance
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Publication:1625808
DOI10.1016/j.disc.2018.10.023zbMath1400.05125OpenAlexW2901220709WikidataQ128950981 ScholiaQ128950981MaRDI QIDQ1625808
Yunchao Hong, Amu Luo, Zhongxun Zhu
Publication date: 29 November 2018
Published in: Discrete Mathematics (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.disc.2018.10.023
eccentricityresistance-distancemultiplicative eccentricity resistance-distanceresistance-distance spectral radius
Related Items (3)
Extremal graphs of bipartite graphs of given diameter for two indices on resistance-distance ⋮ Minimal hexagonal chains with respect to the Kirchhoff index ⋮ Extremal pentagonal chains with respect to the Kirchhoff index
Cites Work
- On the resistance matrix of a graph
- The normalized Laplacians, degree-Kirchhoff index and the spanning trees of linear hexagonal chains
- On the minimum Kirchhoff index of graphs with a fixed number of cut vertices
- Some more interplay of the three Kirchhoffian indices
- Some edge-grafting transformations on the eccentricity resistance-distance sum and their applications
- On the extremal graphs of diameter 2 with respect to the eccentric resistance-distance sum
- Resistance distance and the normalized Laplacian spectrum
- The normalized Laplacian, degree-Kirchhoff index and spanning trees of the linear polyomino chains
- Minimizing Kirchhoff index among graphs with a given vertex bipartiteness
- On the Kirchhoff index of graphs with diameter 2
- Some transformations on multiplicative eccentricity resistance-distance and their applications
- A recursion formula for resistance distances and its applications
- The Kirchhoff index of subdivisions of graphs
- Some results on resistance distances and resistance matrices
- ON THE NORMALISED LAPLACIAN SPECTRUM, DEGREE-KIRCHHOFF INDEX AND SPANNING TREES OF GRAPHS
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