[[abstract]]We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic P(lambda) = lambda(2) A(1)* + lambda A(0) + A(1) with A(0), A(1) is an element of C-nxn and A(0)* = A(0) (where * = T or H). The perturbation of eigenvalues in the context of general matrix polynomials, palindromic pencils, (semi-Schur) anti-triangular canonical forms and differentiation is discussed.[[fileno]]2010223010080[[department]]數學
The standard way to solve polynomial eigenvalue problems $P(\la)x=0$ is to convert the matrix polyno...
The standard way to solve polynomial eigenvalue problems P (λ)x = 0 is to convert the matrix polynom...
Palindromic polynomial eigenvalue problems and related classes of structured eigenvalue problems are...
We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic $P(\l...
We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic $P(\l...
We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic $P(\l...
We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic $P(\l...
We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic $P(\l...
Abstract. We present structure-preserving numerical methods for the eigenvalue problem of complex pa...
We present structure-preserving numerical methods for the eigenvalue problem of complex palindromic ...
A structured backward error analysis for an approximate eigenpair of structured nonlinear matrix equ...
A structured backward error analysis for an approximate eigenpair of structured nonlinear matrix equ...
Key words: eigenvalue problem, matrix polynomials, palindromic Abstract. A rational eigenvalue probl...
AbstractThe standard way to solve polynomial eigenvalue problems P(λ)x=0 is to convert the matrix po...
Abstract. Palindromic polynomial eigenvalue problems and related classes of structured eigenvalue pr...
The standard way to solve polynomial eigenvalue problems $P(\la)x=0$ is to convert the matrix polyno...
The standard way to solve polynomial eigenvalue problems P (λ)x = 0 is to convert the matrix polynom...
Palindromic polynomial eigenvalue problems and related classes of structured eigenvalue problems are...
We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic $P(\l...
We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic $P(\l...
We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic $P(\l...
We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic $P(\l...
We investigate the perturbation of the palindromic eigenvalue problem for the matrix quadratic $P(\l...
Abstract. We present structure-preserving numerical methods for the eigenvalue problem of complex pa...
We present structure-preserving numerical methods for the eigenvalue problem of complex palindromic ...
A structured backward error analysis for an approximate eigenpair of structured nonlinear matrix equ...
A structured backward error analysis for an approximate eigenpair of structured nonlinear matrix equ...
Key words: eigenvalue problem, matrix polynomials, palindromic Abstract. A rational eigenvalue probl...
AbstractThe standard way to solve polynomial eigenvalue problems P(λ)x=0 is to convert the matrix po...
Abstract. Palindromic polynomial eigenvalue problems and related classes of structured eigenvalue pr...
The standard way to solve polynomial eigenvalue problems $P(\la)x=0$ is to convert the matrix polyno...
The standard way to solve polynomial eigenvalue problems P (λ)x = 0 is to convert the matrix polynom...
Palindromic polynomial eigenvalue problems and related classes of structured eigenvalue problems are...