Pages that link to "Item:Q1071034"
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The following pages link to On graphs with a fixed number of negative eigenvalues (Q1071034):
Displaying 21 items.
- Conjectured bounds for the sum of squares of positive eigenvalues of a graph (Q297913) (← links)
- Bounds for the positive and negative inertia index of a graph (Q518107) (← links)
- Graphs with a small number of nonnegative eigenvalues (Q1300000) (← links)
- Graph eigenspaces of small codimension (Q1567629) (← links)
- Bicyclic graphs with small positive index of inertia (Q1938665) (← links)
- Graphs whose distance matrix has at most three negative eigenvalues (Q2013202) (← links)
- False-twin-free graphs with a fixed number of negative eigenvalues (Q2020651) (← links)
- A complete characterization of graphs with exactly two positive eigenvalues (Q2111197) (← links)
- The smallest positive eigenvalue of graphs under perturbation (Q2309457) (← links)
- The positive and the negative inertia index of line graphs of trees (Q2435520) (← links)
- Real symmetric matrices and their negative eigenvalues (Q2668061) (← links)
- Graphs with Exactly Two Negative Eigenvalues (Q3708839) (← links)
- A property of canonical graphs (Q3988152) (← links)
- Maximal canonical graphs with three negative eigenvalues (Q4710698) (← links)
- Maximal canonical graphs with seven nonzero eigenvalues (Q4907242) (← links)
- Characterizations of graphs with given inertia index achieving the maximum diameter (Q5122485) (← links)
- On graphs with exactly two positive eigenvalues (Q5217076) (← links)
- (Q6162650) (← links)
- On graphs with girth \(g\) and positive inertia index of \(\frac{\lceil g\rceil}{2}-1\) and \(\frac{\lceil g\rceil}{2}\) (Q6187355) (← links)
- Characterizing the negative inertia index of connected graphs in terms of their girth (Q6542021) (← links)
- Triangle-free signed graphs with small negative inertia index (Q6611015) (← links)