When the obstacle problem of clamped Kirchhoff plates is discretized by a partition of unity method, the resulting discrete variational inequalities can be solved by a primal-dual active set algorithm. In this paper we develop and analyze additive Schwarz preconditioners for the systems that appear in each iteration of the primal-dual active set algorithm. Numerical results that corroborate the theoretical estimates are also presented
This paper analyzes two-level Schwarz methods for matrices arising from the p-version finite element...
We study local refinement for an additive Schwarz method with overlap using the p-version finite ele...
Abstract. We analyse the sensitivity of the solution of a nonlinear obstacle plate problem, with res...
When the obstacle problem of clamped Kirchhoff plates is discretized by a partition of unity method,...
When the obstacle problem of clamped Kirchhoff plates is discretized by a partition of unity method,...
We consider a partition of unity method (PUM) for the displacement obstacle problem of simply suppor...
We consider a decomposition to m-subdomains of the obstacle problem, which is modeled by a variation...
The theory behind Nitsche’s method for approximating the obstacle problem of clamped Kirchhoff plate...
AbstractThe numerical solution of the obstacle problem for beams and plates by means of variational ...
Summary. In this paper, we show that the additive Schwarz method proposed in [3] to solve one-obstac...
AbstractThe free boundary value problem in obstacle problem for von Kármán equations is studied. By ...
We investigate a two-level additive Schwarz domain decomposition preconditioner for a flat-top parti...
We consider a partition of unity method (PUM) for a class of fourth order elliptic variational inequ...
A partition of unity method for the displacement obstacle problem of clamped Kirchhoff plates is con...
The minimization problem (2) is discretized in [4] by a partition of unity method (PUM). The goal of...
This paper analyzes two-level Schwarz methods for matrices arising from the p-version finite element...
We study local refinement for an additive Schwarz method with overlap using the p-version finite ele...
Abstract. We analyse the sensitivity of the solution of a nonlinear obstacle plate problem, with res...
When the obstacle problem of clamped Kirchhoff plates is discretized by a partition of unity method,...
When the obstacle problem of clamped Kirchhoff plates is discretized by a partition of unity method,...
We consider a partition of unity method (PUM) for the displacement obstacle problem of simply suppor...
We consider a decomposition to m-subdomains of the obstacle problem, which is modeled by a variation...
The theory behind Nitsche’s method for approximating the obstacle problem of clamped Kirchhoff plate...
AbstractThe numerical solution of the obstacle problem for beams and plates by means of variational ...
Summary. In this paper, we show that the additive Schwarz method proposed in [3] to solve one-obstac...
AbstractThe free boundary value problem in obstacle problem for von Kármán equations is studied. By ...
We investigate a two-level additive Schwarz domain decomposition preconditioner for a flat-top parti...
We consider a partition of unity method (PUM) for a class of fourth order elliptic variational inequ...
A partition of unity method for the displacement obstacle problem of clamped Kirchhoff plates is con...
The minimization problem (2) is discretized in [4] by a partition of unity method (PUM). The goal of...
This paper analyzes two-level Schwarz methods for matrices arising from the p-version finite element...
We study local refinement for an additive Schwarz method with overlap using the p-version finite ele...
Abstract. We analyse the sensitivity of the solution of a nonlinear obstacle plate problem, with res...