Implicit application of polynomial filters in a k-step Arnoldi method
SIAM Journal on Matrix Analysis and Applications
Rational Krylov: A Practical Algorithm for Large Sparse Nonsymmetric Matrix Pencils
SIAM Journal on Scientific Computing
A Supernodal Approach to Sparse Partial Pivoting
SIAM Journal on Matrix Analysis and Applications
Templates for the solution of algebraic eigenvalue problems: a practical guide
Templates for the solution of algebraic eigenvalue problems: a practical guide
Rational Krylov Algorithms for Eigenvalue Computation and Model Reduction
PARA '98 Proceedings of the 4th International Workshop on Applied Parallel Computing, Large Scale Scientific and Industrial Problems
A Jacobi-Davidson-type projection method for nonlinear eigenvalue problems
Future Generation Computer Systems - Special issue: Selected numerical algorithms
A numerical solution of the constrained weighted energy problem
Journal of Computational and Applied Mathematics
An overview on the eigenvalue computation for matrices
Neural, Parallel & Scientific Computations
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Rational Krylov is an extension of the Lanczos or Arnoldi eigenvalue algorithm where several shifts (matrix factorizations) are used in one run. It corresponds to multipoint moment matching in model reduction. A variant applicable to nonlinear eigenproblems is described.