Save this page
Save this page

My Saved Pages

  • Saved page.

My Saved Courses

  • Saved page.
Reset

Recently visited

  • Saved page.

Dr Gabriel Barrenechea

Senior Lecturer

Mathematics and Statistics

Publications

A divergence-free low-order stabilized finite element method for a generalized steady state Boussinesq problem
Allendes Alejandro, Barrenechea Gabriel R., Narranjo Cesar
Computer Methods in Applied Mechanics and Engineering, (2018)
http://dx.doi.org/10.1016/j.cma.2018.05.020
A unified analysis of Algebraic Flux Correction schemes for convection-diffusion equations
Barrenechea Gabriel R., John Volker, Knobloch Petr, Rankin Richard
SeMA Journal, (2018)
http://dx.doi.org/10.1007/s40324-018-0160-6
Time-dependent semi-discrete analysis of the viscoelastic fluid flow problem using a variational multiscale stabilised formulation
Barrenechea Gabriel R., Castillo Ernesto, Codina Ramon
IMA Journal of Numerical Analysis, (2018)
http://dx.doi.org/10.1093/imanum/dry018
Numerical assessment of two-level domain decomposition preconditioners for incompressible Stokes and elasticity equations
Barrenechea Gabriel R., Bosy Michał, Dolean Victorita
ETNA - Electronic Transactions on Numerical Analysis Vol 49, pp. 41-63, (2018)
http://dx.doi.org/10.1553/etna_vol49s41
A stabilised finite element method for the convection-diffusion-reaction equation in mixed form
Barrenechea Gabriel R., Poza Abner H., Yorston Heather
Computer Methods in Applied Mechanics and Engineering, (2018)
Hybrid discontinuous Galerkin discretisation and domain decomposition preconditioners for the Stokes problem
Barrenechea Gabriel R., Bosy Michał, Dolean Victorita, Nataf Frédéric, Tournier Pierre Henri
Computational Methods in Applied Mathematics, (2018)
http://dx.doi.org/10.1515/cmam-2018-0005

more publications

Professional activities

New Local Projection Stabilized finite-element methods and their link to Variational Multi-Scale methods. Department of Mathematics, University of Bath
Invited speaker
4/2010
Third Chilean Workshop on Numerical Analysis of Partial Differential Equations
Organiser
2010
February 18, 2010: Deriving Local Projection Stabilized finite element methods within a VMS framework, Department of Mathematics, University of Leicester, Leicester, UK.
Invited speaker
2010
July 1st, 2010: Residual Local Projection stabilized finite-element methods, Laboratoire J.-A. Dieudonne,, Universite de Nice Sophia-Antipolis, Nice, France.
Invited speaker
2010
August 26th, 2010: Residual Local Projection stabilized finite-element methods, Weierstrass Institute for Applied Analysis and Stochastics, Berlin, Germany.
Invited speaker
2010
November 12th, 2010: Computable error bounds for the Stokes problem, Department of Mathematical Sciences, University of Durham, Durham, UK.
Invited speaker
2010

more professional activities

Projects

EPSRC Science and Innovation - Numerical Analysis | Riaz, Omer
Barrenechea, Gabriel (Principal Investigator) MacKenzie, John (Co-investigator)
Period 01-Oct-2009 - 13-Oct-2014
EPSRC Science and Innovation - Numerical Analysis | Gonzalez Aguayo, Cheherazada
Barrenechea, Gabriel (Principal Investigator) MacKenzie, John (Co-investigator)
Period 01-Oct-2012 - 24-Mar-2017
EPSRC Science and Innovation - Numerical Analysis | Yorston, Alison Heather
Barrenechea, Gabriel (Principal Investigator) Knight, Philip (Co-investigator) Yorston, Alison Heather (Research Co-investigator)
Period 01-Oct-2012 - 01-Apr-2016
Building Bridges: Connections and Challenges in Modern Approaches to Numerical Partial Differential
Barrenechea, Gabriel (Principal Investigator)
Period 01-Mar-2014 - 31-Aug-2014
BTG: Location of the human hip joint centre using mathematical modelling techniques
Conway, Bernard (Academic) Solomonidis, Stephanos (Academic) Kaklis, Panagiotis (Academic) Barrenechea, Gabriel (Academic)
Gait analysis is used for the evaluation of prosthetic/orthotic devices, orthopaedic implants, and for the treatment of various medical conditions. To study joint kinetics and kinematics during gait analysis, it is necessary that the position of the Hip Joint Centre (HJC) is determined as accurately as possible. It is difficult to obtain the exact location of the HJC as it is very deeply seated inside the body, surrounded by several layers of soft tissues. In this project we aim to develop a mathematical model to accurately predict the location of the HJC. We will also explore the use of ultrasonics for HJC location
Period 03-Mar-2014 - 30-Jun-2014
Minimal stabilization procedures on anisotropic meshes and nonlinear schemes
Barrenechea, Gabriel (Principal Investigator)
Period 15-Sep-2012 - 14-Sep-2015

more projects

Address

Mathematics and Statistics
Livingstone Tower

Location Map

View University of Strathclyde in a larger map