The objective of this article is to summarise the work that we have been doing as a group in
the context of stabilised finite element formulations for viscoelastic fluid flows. Viscoelastic …

This work studies the solid-shell finite element approach to approximate thin structures using
a stabilized mixed displacement–stress formulation based on the Variational Multiscale …

Viscoelastic fluids are highly challenging from the rheological standpoint, and their
discretization demands robust, efficient numerical solvers. Simulating viscoelastic flows …

In this work a new methodology for finite strain solid dynamics problems for stress accurate
analysis including the incompressible limit is presented. In previous works, the authors have …

Logarithmic conformation reformulations for viscoelastic constitutive laws have alleviated the
high Weissenberg number problem, and the exploration of highly elastic flows became …

Abstract The Material Point Method (MPM) stands as a continuum-based particle technique
designed for addressing large deformation problems. However, the treatment of …

In this paper the numerical simulation of the interaction between Oldroyd-B viscoelastic fluid
flows and hyperelastic solids is approached. The algorithm employed is a classical block …

Some finite element stabilized formulations for transient viscoelastic flow problems are
presented in this paper. These are based on the Variational Multiscale (VMS) method …

The effect of temperature in viscoelastic fluid flows is studied applying a stabilized finite
element formulation based on both a standard and a log-conformation reformulation (LCR) …

This paper presents a numerical evaluation of two different artificial stress diffusion
techniques for the stabilization of viscoelastic Oldroyd-B fluid flows at high Weissenberg …