AbstractThe eigenvalue problem L(p,λ)x=0 is considered, where the matrix L depends analytically on the eigenvalue λ and a vector parameter p. Some results on the existence and the numerical computation of partial derivatives of eigenvalues λ and eigenvectors x with respect to the components of p are announced and discussed. Proofs will appear elsewhere
Discretisations of differential eigenvalue problems have a sensitivity to perturbations which is asy...
AbstractIn this paper we consider the non-linear multiparameter eigenvalue problem in ordinary diffe...
We contribute to the perturbation theory of nonlinear eigenvalue problems in three ways. First, we e...
AbstractThe eigenvalue problem L(p,λ)x=0 is considered, where the matrix L depends analytically on t...
Title: Sensitivity and perturbation analysis of nonlinear eigenvalue Abstract: We discuss a general ...
A nonlinear eigenvalue problem is generally described by an equation of the form F(λ, x) = 0, where ...
In many engineering applications, the physical quantities that have to be computed are obtained by s...
In this paper we consider generalized eigenvalue problems for a family of operators with a polynomia...
AbstractLet M be an n × n real matrix, and let Exy be the elementary matrix with 1 in the (x, y) pos...
A nonlinear eigenvalue problem is generally described by an equation of the form F(λ,x)=0, wh...
The nonlinear eigenvalue problem Lu+f(x,u)=λu in (a,b) , with u(a)=u(b)=0 , where Lu=−(p(x)u ′ ) ′ ...
International audienceWe contribute to the perturbation theory of nonlinear eigenvalue problems in t...
AbstractTheorems concerning the existence and the approximation of roots of operator equations in an...
Discretisations of differential eigenvalue problems have a sensitivity to perturbations which is asy...
AbstractIn this paper we consider the non-linear multiparameter eigenvalue problem in ordinary diffe...
We contribute to the perturbation theory of nonlinear eigenvalue problems in three ways. First, we e...
AbstractThe eigenvalue problem L(p,λ)x=0 is considered, where the matrix L depends analytically on t...
Title: Sensitivity and perturbation analysis of nonlinear eigenvalue Abstract: We discuss a general ...
A nonlinear eigenvalue problem is generally described by an equation of the form F(λ, x) = 0, where ...
In many engineering applications, the physical quantities that have to be computed are obtained by s...
In this paper we consider generalized eigenvalue problems for a family of operators with a polynomia...
AbstractLet M be an n × n real matrix, and let Exy be the elementary matrix with 1 in the (x, y) pos...
A nonlinear eigenvalue problem is generally described by an equation of the form F(λ,x)=0, wh...
The nonlinear eigenvalue problem Lu+f(x,u)=λu in (a,b) , with u(a)=u(b)=0 , where Lu=−(p(x)u ′ ) ′ ...
International audienceWe contribute to the perturbation theory of nonlinear eigenvalue problems in t...
AbstractTheorems concerning the existence and the approximation of roots of operator equations in an...
Discretisations of differential eigenvalue problems have a sensitivity to perturbations which is asy...
AbstractIn this paper we consider the non-linear multiparameter eigenvalue problem in ordinary diffe...
We contribute to the perturbation theory of nonlinear eigenvalue problems in three ways. First, we e...