Automatic coupling and finite element discretization of the Navier–Stokes and heat equations

To evaluate the efficacy of a standardized regimen for decolonization of methicillin-resistant Staphylococcus aureus (MRSA) carriers and to identify factors influencing

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

The aim of this work is to present some strategies to solve numerically controllability problems for the two-dimensional heat equation, the Stokes equations and the

We prove a posteriori error estimates which allow to automatically determine the zone where the turbulent kinetic energy must be inserted in the Navier–Stokes equations and also

Implicit in the GE approach to educational research is a commitment to construct a thesis or picture of a social process or processes which is intimately linked to,

— We proved in Section 2 of [7] a local existence and uniqueness theorem (Theorem 2.2) for solutions of the Navier- Stokes equations with initial data in a space 7-^1 ^2,<5s ^

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

We consider a variational formulation of the three-dimensional Navier–Stokes equations with mixed boundary conditions and prove that the variational problem admits a solution