This paper surveys numerical methods for general sparse nonlinear eigenvalue problems with special emphasis on iterative projection methods like Jacobi–Davidson, Arnoldi or rational Krylov methods and the automated multi–level substructuring. We do not review the rich literature on polynomial eigenproblems which take advantage of a linearization of the problem
In this paper we will show how the Jacobi-Davidson iterative method can be used to solve generalized...
Computing more than one eigenvalue for (large sparse) one-parameter polynomial and general nonlinear...
. We discuss a new method for the iterative computation of a portion of the spectrum of a large spar...
This paper surveys numerical methods for general sparse nonlinear eigenvalue problems with special e...
In this paper we consider sparse, symmetric eigenproblems which are rational perturbations of small ...
In recent papers Ruhe [10], [12] suggested a rational Krylov method for nonlinear eigenproblems knit...
In recent papers Ruhe [10], [12] suggested a rational Krylov method for nonlinear eigenproblems knit...
summary:In recent papers Ruhe suggested a rational Krylov method for nonlinear eigenproblems knittin...
For the nonlinear eigenvalue problem T(lambda)x = 0 we propose an iterative projection method for co...
For the nonlinear eigenvalue problem T(lambda)x = 0 we propose an iterative projection method for co...
For the nonlinear eigenvalue problem T(lambda)x = 0 we propose an iterative projection method for co...
This study proposes a method for the acceleration of the projection method to coinpute a few eigenva...
For the nonlinear eigenvalue problem T(lambda)x = 0 we consider a Jacobi-Davidson type iterative pro...
Eigenvalue problems arise in all fields of scie nce and engineering. The mathematical properties a n...
For the nonlinear eigenvalue problem T(lambda)x = 0 we consider a Jacobi-Davidson type iterative pro...
In this paper we will show how the Jacobi-Davidson iterative method can be used to solve generalized...
Computing more than one eigenvalue for (large sparse) one-parameter polynomial and general nonlinear...
. We discuss a new method for the iterative computation of a portion of the spectrum of a large spar...
This paper surveys numerical methods for general sparse nonlinear eigenvalue problems with special e...
In this paper we consider sparse, symmetric eigenproblems which are rational perturbations of small ...
In recent papers Ruhe [10], [12] suggested a rational Krylov method for nonlinear eigenproblems knit...
In recent papers Ruhe [10], [12] suggested a rational Krylov method for nonlinear eigenproblems knit...
summary:In recent papers Ruhe suggested a rational Krylov method for nonlinear eigenproblems knittin...
For the nonlinear eigenvalue problem T(lambda)x = 0 we propose an iterative projection method for co...
For the nonlinear eigenvalue problem T(lambda)x = 0 we propose an iterative projection method for co...
For the nonlinear eigenvalue problem T(lambda)x = 0 we propose an iterative projection method for co...
This study proposes a method for the acceleration of the projection method to coinpute a few eigenva...
For the nonlinear eigenvalue problem T(lambda)x = 0 we consider a Jacobi-Davidson type iterative pro...
Eigenvalue problems arise in all fields of scie nce and engineering. The mathematical properties a n...
For the nonlinear eigenvalue problem T(lambda)x = 0 we consider a Jacobi-Davidson type iterative pro...
In this paper we will show how the Jacobi-Davidson iterative method can be used to solve generalized...
Computing more than one eigenvalue for (large sparse) one-parameter polynomial and general nonlinear...
. We discuss a new method for the iterative computation of a portion of the spectrum of a large spar...