27 citations · 49 across the 10 of their papers we have counts for
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math.NA2018
The conditioning of block Kronecker -ifications of matrix polynomials
Javier Pérez
A strong -ification of a matrix polynomial of degree is a matrix polynomial of degree having the same finite and infinite eleme…
math.NA2018★ 2 cited
Block minimal bases -ifications of matrix polynomials
Froilán M. Dopico, Javier Pérez, Paul Van Dooren
The standard way of solving a polynomial eigenvalue problem associated with a matrix polynomial starts by embedding the matrix coefficients of the polynomial into a matrix pencil,…
math.NA2018★ 5 cited
Automatic rational approximation and linearization of nonlinear eigenvalue problems
Pieter Lietaert, Javier Pérez, Bart Vandereycken +1
We present a method for solving nonlinear eigenvalue problems using rational approximation. The method uses the AAA method by Nakatsukasa, Sète, and Trefethen to approximate the no…