In this paper we demonstrate that the Smith factorization is a powerful tool to derive new domain decomposition methods for vector valued problems. Here, the factorization is applied to the two-dimensional Stokes system. The key idea is the transformation of the Stokes problem into a scalar bi-harmonic problem. We show how a proposed domain decomposition method for the bi-harmonic problem leads to an algorithm for the Stokes equations which inherits the convergence behavior of the scalar problem
submittedInternational audienceWe propose new domain decomposition methods for systems of partial di...
We develop a framework for solving the stationary, incompressible Stokes equations in an axisymmetri...
We study direct and iterative domain imbedding methods for the Stokes equations on certain non-recta...
In this paper the Smith factorization is used systematically to derive a new domain decomposition me...
International audienceIn this paper the Smith factorization is used systematically to derive a new d...
International audienceIn this paper the Smith factorization is used systematically to derive a new d...
International audienceIn this paper the Smith factorization is used systematically to derive a new d...
Summary. In this paper we demonstrate that the Smith factorization is a powerful tool to derive new ...
In this paper the Smith factorization is used systematically to derive a new domain decomposition me...
In this paper the Smith factorization is used systematically to derive a new domain decomposition me...
In this paper the Smith factorization is used systematically to derive a new domain decomposition me...
In this paper we recall a new domain decomposition method for the Stokes problem obtained via the Sm...
In this paper we recall a new domain decomposition method for the Stokes problem obtained via the Sm...
submittedInternational audienceWe propose new domain decomposition methods for systems of partial di...
submittedInternational audienceWe propose new domain decomposition methods for systems of partial di...
submittedInternational audienceWe propose new domain decomposition methods for systems of partial di...
We develop a framework for solving the stationary, incompressible Stokes equations in an axisymmetri...
We study direct and iterative domain imbedding methods for the Stokes equations on certain non-recta...
In this paper the Smith factorization is used systematically to derive a new domain decomposition me...
International audienceIn this paper the Smith factorization is used systematically to derive a new d...
International audienceIn this paper the Smith factorization is used systematically to derive a new d...
International audienceIn this paper the Smith factorization is used systematically to derive a new d...
Summary. In this paper we demonstrate that the Smith factorization is a powerful tool to derive new ...
In this paper the Smith factorization is used systematically to derive a new domain decomposition me...
In this paper the Smith factorization is used systematically to derive a new domain decomposition me...
In this paper the Smith factorization is used systematically to derive a new domain decomposition me...
In this paper we recall a new domain decomposition method for the Stokes problem obtained via the Sm...
In this paper we recall a new domain decomposition method for the Stokes problem obtained via the Sm...
submittedInternational audienceWe propose new domain decomposition methods for systems of partial di...
submittedInternational audienceWe propose new domain decomposition methods for systems of partial di...
submittedInternational audienceWe propose new domain decomposition methods for systems of partial di...
We develop a framework for solving the stationary, incompressible Stokes equations in an axisymmetri...
We study direct and iterative domain imbedding methods for the Stokes equations on certain non-recta...