Polynomial eigenvalue problems as linear eigenvalue problems and function 'polyeig'
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Dear all,
I have a rather simple fundamental question regarding the function 'polyeig' for the solution of polynomial eigenvalue problems. This function requires the use of full matrices. Since polynomial eigenvalue problems can be formulated as linear eigenvalue problems, it would be great to exploit the sparsity of the matrices at hand - in my case matrices are big (20000x20000) and sparse.
Is there a built-in way to solve polynomial eigenvalue problems by using just sparse matrices?
Best wishes,
Domenico Tallarico
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