AbstractIn this paper, methods for finding nontrivial solutions of the nonlinear eigenvalue problem −δu = λF′(u) are considered. An equivalent variational formulation is used to obtain an iterative procedure for solving the problem with a general (non-convex) function F(u). The global convergence of this procedure is established, i.e., convergence from any initial guess. The method is applied to a test problem with F(u) = − cos u
We consider a second-order elliptic eigenvalue problem on a convex polygonal domain, divided in M no...
Abstract The nonlinear elliptic eigenvalue problem , where and are studied. The key ingredient is...
Eigenvalue problems with elliptic operators L on a domain G C R2 are considered. By applying results...
AbstractIn this paper, methods for finding nontrivial solutions of the nonlinear eigenvalue problem ...
A basic problem is that of finding nontrivial solutions of the following nonlinear eigenvalue proble...
In the present note, we give a simple general proof for the existence of solutions of the following ...
We provide a priori error estimates for variational approximations of the ground state eigenvalue an...
This work is concerned with numerical methods for matrix eigenvalue problems that are nonlinear in t...
We consider a second-order elliptic eigenvalue problem on a convex polygonal domain, divided in M no...
We present a nite difference method to compute the principal eigenvalue and the corresponding eigen...
In this paper we study eigenvalue problems for hemivariational and variational inequalities driven b...
AbstractA basic problem is that of solving nonlinear elliptic eigenvalue problems in the plane. Prob...
In the paper the two-dimensional elliptic equation with integral boundary conditions is solved by fi...
We consider a second-order elliptic eigenvalue problem on a convex polygonal domain, divided in M no...
We study the nonlinear elliptic problems with Dirichlet bound-ary condition { −∆pu = f(x, u) in Ω u ...
We consider a second-order elliptic eigenvalue problem on a convex polygonal domain, divided in M no...
Abstract The nonlinear elliptic eigenvalue problem , where and are studied. The key ingredient is...
Eigenvalue problems with elliptic operators L on a domain G C R2 are considered. By applying results...
AbstractIn this paper, methods for finding nontrivial solutions of the nonlinear eigenvalue problem ...
A basic problem is that of finding nontrivial solutions of the following nonlinear eigenvalue proble...
In the present note, we give a simple general proof for the existence of solutions of the following ...
We provide a priori error estimates for variational approximations of the ground state eigenvalue an...
This work is concerned with numerical methods for matrix eigenvalue problems that are nonlinear in t...
We consider a second-order elliptic eigenvalue problem on a convex polygonal domain, divided in M no...
We present a nite difference method to compute the principal eigenvalue and the corresponding eigen...
In this paper we study eigenvalue problems for hemivariational and variational inequalities driven b...
AbstractA basic problem is that of solving nonlinear elliptic eigenvalue problems in the plane. Prob...
In the paper the two-dimensional elliptic equation with integral boundary conditions is solved by fi...
We consider a second-order elliptic eigenvalue problem on a convex polygonal domain, divided in M no...
We study the nonlinear elliptic problems with Dirichlet bound-ary condition { −∆pu = f(x, u) in Ω u ...
We consider a second-order elliptic eigenvalue problem on a convex polygonal domain, divided in M no...
Abstract The nonlinear elliptic eigenvalue problem , where and are studied. The key ingredient is...
Eigenvalue problems with elliptic operators L on a domain G C R2 are considered. By applying results...