Pages that link to "Item:Q2813055"

The following pages link to Signed graphs with small positive index of inertia (Q2813055):

Displaying 22 items.

• Perturbations in a signed graph and its index (Q1649918) (← links)
• The rank of a signed graph in terms of the rank of its underlying graph (Q1680298) (← links)
• Signed graphs with cut points whose positive inertia indexes are two (Q1688863) (← links)
• A novel method for analyzing inverse problem of topological indices of graphs using competitive agglomeration (Q1733738) (← links)
• Positive and negative inertia index of a graph (Q1932609) (← links)
• Bicyclic graphs with small positive index of inertia (Q1938665) (← links)
• Signed graphs with maximal index (Q2032887) (← links)
• A complete characterization of graphs with exactly two positive eigenvalues (Q2111197) (← links)
• The rank of a signed graph (Q2158295) (← links)
• Relations between the inertia indices of a mixed graph and those of its underlying graph (Q2174430) (← links)
• Characterizing the mixed graphs with exactly one positive eigenvalue and its application to mixed graphs determined by their \(H\)-spectra (Q2180715) (← links)
• Bounds for the rank of a complex unit gain graph in terms of its maximum degree (Q2228099) (← links)
• On the inertia set of a signed graph with loops (Q2261536) (← links)
• Adjacency rank and independence number of a signed graph (Q2302068) (← links)
• Ordering signed graphs with large index (Q5037923) (← links)
• Relation between the inertia indices of a complex unit gain graph and those of its underlying graph (Q5065538) (← links)
• On graphs with exactly two positive eigenvalues (Q5217076) (← links)
• Relation between the rank of a signed graph and the rank of its underlying graph (Q5240732) (← links)
• The inertia indices of a signed graph in terms of the inertia indices of its underlying graph (Q5862368) (← 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)