Solve the polynomial eigenvalue problem of degree l.
Given an n*n matrix polynomial
C(s) = C0 + C1 s + … + Cl s^l
polyeig
solves the eigenvalue problem
(C0 + C1 + … + Cl)v = 0
.
Note that the eigenvalues z are the zeros of the matrix polynomial. z is a row vector with n*l elements. v is a matrix (n x n*l) with columns that correspond to the eigenvectors.
See also: eig, eigs, compan.
Package: octave