Pages that link to "Item:Q2078839"

The following pages link to Graphs \(G\) with nullity \(2c(G) + p(G) - 1\) (Q2078839):

Displaying 21 items.

• Characterization of graphs with given order, given size and given matching number that minimize nullity (Q271637) (← links)
• On the nullity of graphs with pendent vertices (Q947624) (← links)
• The multiplicities of eigenvalues of a graph (Q2079150) (← links)
• Graphs with nullity \(2c(G)+p(G)-1\) (Q2113337) (← links)
• Graphs \(G\) with nullity \(n(G) - g(G) -1\) (Q2133682) (← links)
• On connected signed graphs with rank equal to girth (Q2158277) (← links)
• No signed graph with the nullity \(\eta(G,\sigma)=|V(G)|-2m(G)+2c(G)-1\) (Q2229516) (← links)
• No graph with nullity \(\eta(G) = | V(G) | - 2 m(G) + 2 c(G) - 1\) (Q2274086) (← links)
• The leaf-free graphs with nullity \(2 c ( G ) - 1\) (Q2306583) (← links)
• The multiplicity of an arbitrary eigenvalue of a graph in terms of cyclomatic number and number of pendant vertices (Q2332431) (← links)
• On the characterization of graphs with pendent vertices and given nullity (Q3559070) (← links)
• On the nullity of graphs with pendant trees (Q5962289) (← links)
• Relation between the row left rank of a quaternion unit gain graph and the rank of its underlying graph (Q6104063) (← links)
• Nullities of cycle-spliced bipartite graphs (Q6114789) (← links)
• (Q6118088) (← links)
• Eigenvalue multiplicity of graphs with given cyclomatic number and given number of quasi-pendant vertices (Q6202934) (← links)
• On connected \(\mathbb{T}\)-gain graphs with rank equal to girth (Q6204179) (← links)
• A characterization for a graph with an eigenvalue of multiplicity \(2c(G)+p(G) - 1\) (Q6542049) (← links)
• Singularity of cycle-spliced signed graphs (Q6587022) (← links)
• The gap between the rank of a complex unit gain graph and its underlying graph (Q6611040) (← links)
• The eigenvalue multiplicity of line graphs (Q6635245) (← links)