By means of the two-scale convergence method, we investigate the asymptotic behavior ofeigenvalues and eigenfunctions of Stekloff eigenvalue problems in perforated domains. We provea concise and precise homogenization result including convergence of gradients of eigenfunctionswhich improves the understanding of the asymptotic behavior of eigenfunctions. It is also justifiedthat the natural local problem is not an eigenvalue problem
Reiterated homogenization of linear elliptic Neuman eigenvalue problems in multiscale perforated dom...
In the paper, we study the Steklov-type problem for the system of elasticity with rapidly changing b...
summary:The goal of this paper is to establish a general homogenization result for linearized elasti...
In this paper, we treat some eigenvalue problems in periodically perforated domains and study the as...
The asymptotic behavior of second order self-adjoint elliptic Steklov eigenvalue problems with perio...
Spectral asymptotics of linear periodic elliptic operatorswith indefinite (sign-changing) density fu...
We study the asymptotic behavior of solutions and eigenelements to a 2-dimensional and 3-dimensional...
We study the asymptotic behavior of solutions and eigenelements to a 2-dimensional and 3-dimensional...
We study the asymptotic behavior of solutions and eigenelements to a boundary value problem for the ...
By means of the two-scale convergence method, we investigate the asymptotic behavior of eigenvalues ...
Reiterated homogenization of linear elliptic Neuman eigenvalue problems in multiscale perforated dom...
In the paper, we study the Steklov-type problem for the system of elasticity with rapidly changing b...
summary:The goal of this paper is to establish a general homogenization result for linearized elasti...
In this paper, we treat some eigenvalue problems in periodically perforated domains and study the as...
The asymptotic behavior of second order self-adjoint elliptic Steklov eigenvalue problems with perio...
Spectral asymptotics of linear periodic elliptic operatorswith indefinite (sign-changing) density fu...
We study the asymptotic behavior of solutions and eigenelements to a 2-dimensional and 3-dimensional...
We study the asymptotic behavior of solutions and eigenelements to a 2-dimensional and 3-dimensional...
We study the asymptotic behavior of solutions and eigenelements to a boundary value problem for the ...
By means of the two-scale convergence method, we investigate the asymptotic behavior of eigenvalues ...
Reiterated homogenization of linear elliptic Neuman eigenvalue problems in multiscale perforated dom...
In the paper, we study the Steklov-type problem for the system of elasticity with rapidly changing b...
summary:The goal of this paper is to establish a general homogenization result for linearized elasti...