summary:The paper concerns an approximation of an eigenvalue problem for two forms on a Hilbert space $X$. We investigate some approximation methods generated by sequences of forms $a_n$ and $b_n$ defined on a dense subspace of $X$. The proof of convergence of the methods is based on the theory of the external approximation of eigenvalue problems. The general results are applied to Aronszajn's method
A variational eigenvalue problem in an infinite-dimensional Hilbert space is approximated by a probl...
summary:A survey of simple iterative processes is given with theorems and conditions for their conve...
AbstractWe use maximum principles and classical estimates for the rate of convergence of orthogonal ...
summary:The paper concerns an approximation of an eigenvalue problem for two forms on a Hilbert spac...
AbstractThis work deals on sufficient conditions for the spectral convergence of a sequence of linea...
© 2015, Pleiades Publishing, Ltd. We study an eigenvalue problem with a nonlinear dependence on the ...
While the spectral theory of compact operators is known to many, knowledge regarding the relationshi...
We consider nonlinear eigenvalue problems of the form (*) Tx + epsilon B(x) = lambda x, where T is a...
AbstractWe consider the generalized eigenvalue problem x-Kx = μBx in a complex Banach space E. Here,...
AbstractRefined error estimates are obtained for the approximation of discrete spectra of linear ope...
summary:The iteration subspace method for approximating a few points of the spectrum of a positive l...
Regular convergence, together with other types of convergence, have been studied since the 1970s for...
Graduation date: 1973In this thesis we examine the approximation theory of the\ud eigenvalue problem...
AbstractVarious methods of approximating the eigenvalues and invariant subspaces of nonself-adjoint ...
summary:We will discuss Kellogg's iterations in eigenvalue problems for normal operators. A certain ...
A variational eigenvalue problem in an infinite-dimensional Hilbert space is approximated by a probl...
summary:A survey of simple iterative processes is given with theorems and conditions for their conve...
AbstractWe use maximum principles and classical estimates for the rate of convergence of orthogonal ...
summary:The paper concerns an approximation of an eigenvalue problem for two forms on a Hilbert spac...
AbstractThis work deals on sufficient conditions for the spectral convergence of a sequence of linea...
© 2015, Pleiades Publishing, Ltd. We study an eigenvalue problem with a nonlinear dependence on the ...
While the spectral theory of compact operators is known to many, knowledge regarding the relationshi...
We consider nonlinear eigenvalue problems of the form (*) Tx + epsilon B(x) = lambda x, where T is a...
AbstractWe consider the generalized eigenvalue problem x-Kx = μBx in a complex Banach space E. Here,...
AbstractRefined error estimates are obtained for the approximation of discrete spectra of linear ope...
summary:The iteration subspace method for approximating a few points of the spectrum of a positive l...
Regular convergence, together with other types of convergence, have been studied since the 1970s for...
Graduation date: 1973In this thesis we examine the approximation theory of the\ud eigenvalue problem...
AbstractVarious methods of approximating the eigenvalues and invariant subspaces of nonself-adjoint ...
summary:We will discuss Kellogg's iterations in eigenvalue problems for normal operators. A certain ...
A variational eigenvalue problem in an infinite-dimensional Hilbert space is approximated by a probl...
summary:A survey of simple iterative processes is given with theorems and conditions for their conve...
AbstractWe use maximum principles and classical estimates for the rate of convergence of orthogonal ...