In this work, a critical comparison between three different numerical approaches for the
computational modelling of quasi-brittle structural failure is presented. Among the many …

Various realizations of variational multiscale (VMS) methods for simulating turbulent
incompressible flows have been proposed in the past fifteen years. All of these realizations …

Incompressible flow problems appear in many models of physical processes and
applications. Their numerical simulation requires in particular a spatial discretization. Finite …

In this paper we present a stabilized finite element method to solve the transient Navier–
Stokes equations based on the decomposition of the unknowns into resolvable and subgrid …

This article describes the Variational Multiscale Method (VMS) applied to flow problems. The
main idea of the formulation in the case of stationary linear problems is explained with some …

In this paper we present an extension of the continuous interior penalty method of Douglas
and Dupont [Interior penalty procedures for elliptic and parabolic Galerkin methods, in …

In this paper we propose stabilized finite element methods for both Stokes' and Darcy's
problems that accommodate any interpolation of velocities and pressures. Apart from the …

This paper exploits the concept of stabilized finite element methods to formulate stable
mixed stress/displacement and strain/displacement finite elements for the solution of …

In this work we study the performance of some variational multiscale models (VMS) in the
large eddy simulation (LES) of turbulent flows. We consider VMS models obtained by …

In this work, a variational multiscale finite element formulation is used to study bifurcation
flows of non-Newtonian fluids, using a representative simplified Carotid Artery geometry. In …