AbstractWe establish a minimax characterization for extreme real eigenvalues of a general hermitian pencil λA − B. The matrix A is allowed to be singular, so infinity may be an eigenvalue. It is also proved that the extremum can be taken over real subspaces if A and B are real
AbstractA new proof of the complete interlacing theorem for singular values is presented. The techni...
AbstractGiven Hermitian matrices A and B, Professor Taussky-Todd posed the problem of estimating the...
AbstractWe consider a quadratic eigenvalue problem such that the second order term is a Hermitian ma...
AbstractWe establish a minimax characterization for extreme real eigenvalues of a general hermitian ...
AbstractWe establish a minimax characterization for extreme real eigenvalues of a general hermitian ...
AbstractWe establish a minimax characterization for extreme real eigenvalues of a general hermitian ...
AbstractA significant number of matrix eigenvalue problems, quadratic or linear, are best reformulat...
AbstractIn this note, we study some basic properties of generalized eigenvalues of a definite Hermit...
AbstractLet A and B be N × N complex Hermitian matrices where B is nonsingular but neither A nor B n...
AbstractFor a polynomial with real roots, inequalities between those roots and the roots of the deri...
AbstractFor the eigenproblem AP = λBP, in which A and B are of a class of Hermitian matrices which i...
AbstractWe give a minimal list of inequalities characterizing the possible eigenvalues of a set of H...
AbstractFor a Hermitian n × n matrix of the formH = PρQρ̄Q∗R of which all the eigenvalues of the s ×...
AbstractWe attempt to generalize a well-known result on spectral variations of a Hermitian matrix du...
Exceptional points are studied for non-hermitian Hamilton operators given by a hierarchy of spin-ope...
AbstractA new proof of the complete interlacing theorem for singular values is presented. The techni...
AbstractGiven Hermitian matrices A and B, Professor Taussky-Todd posed the problem of estimating the...
AbstractWe consider a quadratic eigenvalue problem such that the second order term is a Hermitian ma...
AbstractWe establish a minimax characterization for extreme real eigenvalues of a general hermitian ...
AbstractWe establish a minimax characterization for extreme real eigenvalues of a general hermitian ...
AbstractWe establish a minimax characterization for extreme real eigenvalues of a general hermitian ...
AbstractA significant number of matrix eigenvalue problems, quadratic or linear, are best reformulat...
AbstractIn this note, we study some basic properties of generalized eigenvalues of a definite Hermit...
AbstractLet A and B be N × N complex Hermitian matrices where B is nonsingular but neither A nor B n...
AbstractFor a polynomial with real roots, inequalities between those roots and the roots of the deri...
AbstractFor the eigenproblem AP = λBP, in which A and B are of a class of Hermitian matrices which i...
AbstractWe give a minimal list of inequalities characterizing the possible eigenvalues of a set of H...
AbstractFor a Hermitian n × n matrix of the formH = PρQρ̄Q∗R of which all the eigenvalues of the s ×...
AbstractWe attempt to generalize a well-known result on spectral variations of a Hermitian matrix du...
Exceptional points are studied for non-hermitian Hamilton operators given by a hierarchy of spin-ope...
AbstractA new proof of the complete interlacing theorem for singular values is presented. The techni...
AbstractGiven Hermitian matrices A and B, Professor Taussky-Todd posed the problem of estimating the...
AbstractWe consider a quadratic eigenvalue problem such that the second order term is a Hermitian ma...
DOI
Add to ORKG