A non-overlapping domain decomposition method for continuous-pressure mixed finite element approximations of the Stokes problem

Furthermore, taurolidine may not only have the potential to prevent lung metastases of colon adenocarcinoma, but may also be used in their treatment: all the animals in the

We have carried out numerical simulations to compare the new method with the classical finite element approximation based on uncut mesh and with the same approach without

This section considers the development of finite element subspaces satisfying the crucial inf-sup condition in Assumption 3.1.. Lemma 4.1 below provides several equivalent

In this note, we propose and analyse a method for handling interfaces between non- matching grids based on an approach suggested by Nitsche (1971) for the approximation of

By using this technique and establishing a multi-parameter asymptotic error expansion for the mixed finite element method, an approximation of higher accuracy is obtained

It has been shown that these techniques and arguments are powerful for convergence analysis especially for improving accuracy analysis in mixed finite element methods for solving

In Sections 4 and 5, we study the mixed finite volume approximation respectively for Stokes and Navier-Stokes equations: we show that this method leads to systems (linear in the case

A non-overlapping domain decomposition method, based on the optimized Schwarz approach, has been developed and verified for the simulation of sound with a background mean flow,