Pages that link to "Item:Q2782047"

The following pages link to Estimation of the maximum multiplicity of an eigenvalue in terms of the vertex degrees of the graph of a matrix (Q2782047):

Displaying 18 items.

• The maximum of the minimal multiplicity of eigenvalues of symmetric matrices whose pattern is constrained by a graph (Q332633) (← links)
• The inverse inertia problem for graphs: Cut vertices, trees, and a counterexample (Q836996) (← links)
• Minimum rank and maximum eigenvalue multiplicity of symmetric tree sign patterns (Q855530) (← links)
• The trees for which maximum multiplicity implies the simplicity of other eigenvalues (Q856861) (← links)
• On the maximum multiplicity of an eigenvalue in a matrix whose graph contains exactly one cycle (Q869912) (← links)
• On the multiplicities of eigenvalues of a Hermitian matrix whose graph is a tree (Q931031) (← links)
• The structure of matrices with a maximum multiplicity eigenvalue (Q932157) (← links)
• Tree decomposition by eigenvectors (Q958004) (← links)
• The minimum rank of symmetric matrices described by a graph: a survey (Q996311) (← links)
• Inverse eigenvalue problems and lists of multiplicities of eigenvalues for matrices whose graph is a tree: The case of generalized stars and double generalized stars. (Q1414148) (← links)
• A note on the multiplicities of the eigenvalues of a tree (Q2168914) (← links)
• Undirected graphs of Hermitian matrices that admit only two distinct eigenvalues (Q2250939) (← links)
• The maximum multiplicity and the two largest multiplicities of eigenvalues in a Hermitian matrix whose graph is a tree (Q2259450) (← links)
• Critical ideals, minimum rank and zero forcing number (Q2279368) (← links)
• The maximum multiplicity of the largest \(k\)-th eigenvalue in a matrix whose graph is acyclic or unicyclic (Q2317668) (← links)
• The structure of sandpile groups of outerplanar graphs (Q2663821) (← links)
• (Q4621428) (← links)
• Computational and Theoretical Challenges for Computing the Minimum Rank of a Graph (Q5060771) (← links)