Pages that link to "Item:Q1855394"
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The following pages link to The characteristic polynomial of the Laplacian of graphs in (\(a\), \(b\))-linear classes (Q1855394):
Displaying 39 items.
- The spectral characterization of wind-wheel graphs (Q308318) (← links)
- On the (signless) Laplacian spectral characterization of the line graphs of lollipop graphs (Q393372) (← links)
- On the spectral characterization of some unicyclic graphs (Q409334) (← links)
- Spectral characterizations of the corona of a cycle and two isolated vertices (Q742626) (← links)
- Starlike trees are determined by their Laplacian spectrum (Q875017) (← links)
- On the spectral characterizations of \(\infty \)-graphs (Q973107) (← links)
- Some results on the signless Laplacians of graphs (Q988719) (← links)
- One special double starlike graph is determined by its Laplacian spectrum (Q1021857) (← links)
- Spectral characterizations of sandglass graphs (Q1033076) (← links)
- Coefficients of the characteristic polynomial of the (signless, normalized) Laplacian of a graph (Q1684932) (← links)
- On the \(A_{\alpha}\)-characteristic polynomial of a graph (Q1743145) (← links)
- The characteristic polynomial of ladder digraph and an annihilating uniqueness theorem (Q1916390) (← links)
- Domination number and Laplacian eigenvalue of trees (Q1987016) (← links)
- Asymptotic normality of Laplacian coefficients of graphs (Q2014147) (← links)
- A special class of triple starlike trees characterized by Laplacian spectrum (Q2133195) (← links)
- Signless Laplacian determination for a family of double starlike trees (Q2140891) (← links)
- Laplacian spectral characterization of (broken) dandelion graphs (Q2221071) (← links)
- The coefficients of Laplacian characteristic polynomials of graphs (Q2427934) (← links)
- Laplacian spectral characterization of 3-rose graphs (Q2435499) (← links)
- Graph \(Z_{n}\) and some graphs related to \(Z_{n}\) are determined by their spectrum (Q2484386) (← links)
- Correction to: ``Restructured class of estimators for population mean using an auxiliary variable under simple random sampling scheme''. A remark on normalized Laplacian eigenvalues of signed graph (Q2688823) (← links)
- Laplacian spectral characterization of two families of trees (Q2925998) (← links)
- Determination of double quasi-star tree from its Laplacian spectrum (Q3014587) (← links)
- On the Laplacian characteristic polynomials of mixed graphs (Q3448179) (← links)
- On the Number of All Substructures Containing at Most Four Edges (Q5050770) (← links)
- Tarantula graphs are determined by their Laplacian spectrum (Q5061693) (← links)
- Laplacian spectral determination of path-friendship graphs (Q5165018) (← links)
- (Q5173434) (← links)
- Laplacian coefficients and Zagreb indices of trees (Q5227938) (← links)
- (Q5865120) (← links)
- Monster graphs are determined by their Laplacian spectra (Q5880902) (← links)
- Restructured class of estimators for population mean using an auxiliary variable under simple random sampling scheme (Q5925625) (← links)
- (Q6042296) (← links)
- Relationship between Laplacian and signless Laplacian coefficients of polythiophene (Q6101418) (← links)
- Bell Graphs are Determined by their Laplacian Spectra (Q6166502) (← links)
- On the coefficients of skew Laplacian characteristic polynomial of digraphs (Q6174762) (← links)
- Minimizing the Laplacian-energy-like of graphs (Q6618714) (← links)
- Laplacian coefficients, Kirchhoff index and the number of spanning trees of graphs (Q6651022) (← links)
- A new method to compute the determinantal polynomial coefficients of a matrix (symmetric normalized Kirchhoff matrix) of a complete graph (Q6671118) (← links)
