A projection method for computing the minimal eigenvalue of a symmetric and positive definite Toeplitz matrix is presented. It generalizes and accelerates the algorithm considered in [12]. Global and cubic convergence is proved. Randomly generated test problems up to dimension 1024 demonstrate the methods good global behaviour
de Dedicated to Ludwig Elsner on the occasion of his th birthday In and W Mackens and the prese...
Abstract: In this note we discuss a method of order 1 + 3 for computing the smallest eigenvalue λ1 o...
AbstractRecent progress in signal processing and estimation has generated c onsiderable interest in ...
A projection method for computing the minimal eigenvalue of a symmetric and positive definite Toepli...
A projection method for computing the minimal eigenvalue of a symmetric and positive definite Toepli...
AbstractA projection method for computing the minimal eigenvalue of a symmetric and positive definit...
AbstractA projection method for computing the minimal eigenvalue of a symmetric and positive definit...
A method for computing the smallest eigenvalue of a symmetric positive definite Toeplitz matrix is ...
A novel method for computing the minimal eigenvalue of a symmetric positive definite Toeplitz matrix...
In this paper we suggest a hybrid method for computing the smallest eigenvalue of a symmetric and po...
In this paper we suggest a hybrid method for computing the smallest eigenvalue of a symmetric and po...
Recent progress in signal processing and estimation has generated considerable interest in the probl...
In [8] and [9] W. Mackens and the present author presented two generalizations of a method of Cybenk...
Several methods for computing the smallest eigenvalue of asymmetric positive definite Toeplitz matri...
Several methods for computing the smallest eigenvalue of asymmetric positive definite Toeplitz matri...
de Dedicated to Ludwig Elsner on the occasion of his th birthday In and W Mackens and the prese...
Abstract: In this note we discuss a method of order 1 + 3 for computing the smallest eigenvalue λ1 o...
AbstractRecent progress in signal processing and estimation has generated c onsiderable interest in ...
A projection method for computing the minimal eigenvalue of a symmetric and positive definite Toepli...
A projection method for computing the minimal eigenvalue of a symmetric and positive definite Toepli...
AbstractA projection method for computing the minimal eigenvalue of a symmetric and positive definit...
AbstractA projection method for computing the minimal eigenvalue of a symmetric and positive definit...
A method for computing the smallest eigenvalue of a symmetric positive definite Toeplitz matrix is ...
A novel method for computing the minimal eigenvalue of a symmetric positive definite Toeplitz matrix...
In this paper we suggest a hybrid method for computing the smallest eigenvalue of a symmetric and po...
In this paper we suggest a hybrid method for computing the smallest eigenvalue of a symmetric and po...
Recent progress in signal processing and estimation has generated considerable interest in the probl...
In [8] and [9] W. Mackens and the present author presented two generalizations of a method of Cybenk...
Several methods for computing the smallest eigenvalue of asymmetric positive definite Toeplitz matri...
Several methods for computing the smallest eigenvalue of asymmetric positive definite Toeplitz matri...
de Dedicated to Ludwig Elsner on the occasion of his th birthday In and W Mackens and the prese...
Abstract: In this note we discuss a method of order 1 + 3 for computing the smallest eigenvalue λ1 o...
AbstractRecent progress in signal processing and estimation has generated c onsiderable interest in ...