Spectral characterizations of graphs with small spectral radius
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Publication:1758445
DOI10.1016/j.laa.2012.06.028zbMath1250.05072OpenAlexW1971520921MaRDI QIDQ1758445
Francesco Belardo, Jianfeng Wang
Publication date: 9 November 2012
Published in: Linear Algebra and its Applications (Search for Journal in Brave)
Full work available at URL: https://doi.org/10.1016/j.laa.2012.06.028
spectral radiusLaplacian spectrumLaplacian matrixsignless Laplacianspectral characterizationHoffmann limit value
Related Items (4)
Signless Laplacian spectral characterization of line graphs ofT-shape trees ⋮ Unnamed Item ⋮ Graphs whose \(A_\alpha \) -spectral radius does not exceed 2 ⋮ Spectral characterization of line graphs of starlike trees
Cites Work
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- Graphs whose signless Laplacian spectral radius does not exceed the Hoffman limit value
- On a signless Laplacian spectral characterization of \(T\)-shape trees
- The \(T\)-shape tree is determined by its Laplacian spectrum
- Spectral characterization of graphs with index at most \(\sqrt {2+\sqrt {5}}\)
- Starlike trees are determined by their Laplacian spectrum
- Spectral characterizations of lollipop graphs
- On limit points of Laplacian spectral radii of graphs
- On the spectral characterizations of \(\infty \)-graphs
- Developments on spectral characterizations of graphs
- On graphs whose signless Laplacian index does not exceed 4.5
- A note on the spectral characterization of \(\theta \)-graphs
- The graphs with spectral radius between 2 and \(\sqrt{2+\sqrt{5}}\)
- Which graphs are determined by their spectrum?
- On the spectral characterization of T-shape trees
- Spectral characterizations of dumbbell graphs
- Graph \(Z_{n}\) and some graphs related to \(Z_{n}\) are determined by their spectrum
- Laplacian spectral characterization of disjoint union of paths and cycles
- The Laplacian Spectrum of a Graph
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