Pages that link to "Item:Q551269"
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The following pages link to Ordering of trees with fixed matching number by the Laplacian coefficients (Q551269):
Displaying 21 items.
- Laplacian coefficient, matching polynomial and incidence energy of trees with described maximum degree (Q266078) (← links)
- Comparison between Kirchhoff index and the Laplacian-energy-like invariant (Q417499) (← links)
- Ordering trees with given matching number by their Wiener indices (Q499995) (← links)
- On the Laplacian coefficients of trees with a perfect matching (Q649560) (← links)
- On Laplacian energy, Laplacian-energy-like invariant and Kirchhoff index of graphs (Q725516) (← links)
- Laplacian coefficients of trees with given number of leaves or vertices of degree two (Q734933) (← links)
- On the ordering of trees by the Laplacian coefficients (Q734934) (← links)
- Ordering trees with \(n\) vertices and matching number \(q\) by their largest Laplacian eigenvalues (Q942089) (← links)
- Trees with minimal Laplacian coefficients (Q988244) (← links)
- Ordering trees by the Laplacian coefficients (Q1039751) (← links)
- Extremal octagonal chains with respect to the coefficients sum of the permanental polynomial (Q2001606) (← links)
- Combinatorial explanation of coefficients of the Laplacian matching polynomial of graphs (Q2113369) (← links)
- Each \((n,m)\)-graph having the \(i\)-th minimal Laplacian coefficient is a threshold graph (Q2238881) (← links)
- Ordering trees and graphs with few cycles by algebraic connectivity (Q2250940) (← links)
- On the Laplacian coefficients of tricyclic graphs with prescribed matching number (Q2364074) (← links)
- Laplacian coefficients of trees with a given bipartition (Q2431179) (← links)
- On the Laplacian coefficients of graphs under some transformations (Q2435481) (← links)
- Characterizing trees with large Laplacian energy (Q2437344) (← links)
- Laplacian coefficients of trees (Q3387370) (← links)
- (Q5398903) (← links)
- When (signless) Laplacian coefficients meet matchings of subdivision (Q6655709) (← links)
