“My research interests are in the numerical analysis of Partial Differential Equations. During my PhD I have been focused on the numerical aspects arising in the partitioned simulation of thermal fluid-structure interaction becoming familiar with domain decomposition methods and time adaptive multirate time integration methods. At the moment, I am moving towards inverse design of time-irreversible models using optimal control techniques.”
azahar.monge@deusto.es
(+34) 944 139 003 Ext.: 3282
Index of Contents
Education
PhD Thesis
Licenciate Thesis
Master’s Thesis
Monograph
Conference Proceedings
Book Chapters
Book Chapters
Publications
Education
- Doctoral Degree in Numerical Analysis (Nov 2013 – Sep 2018), Centre for Mathematical Sciences, Lund University, Sweden.
- Licentiate Degree in Numerical Analysis (Nov 2013 – Sep 2016), Centre for Mathematical Sciences, Lund University, Sweden.
- Erasmus Mundus MSc MATHMODS: Mathematical Modelling in Engineering: Theory, Numerics, Applications (Sep 2011 – Sep 2013), University of L’Aquila, University of Hamburg, Autonomous University of Barcelona, Italy – Germany – Spain.
- Bachelor’s Degree in Mathematics (Sep 2007 – Jun 2011), Autonomous University of Barcelona, Spain.
PhD Thesis
Partitioned methods for time-dependent thermal fluid-structure interaction
Advisor: Prof. Philipp Birken – Centre for Mathematical Sciences – Lund University – Lund, Sweden.
Description: The efficient simulation of thermal interaction between fluids and structures is crucial in the design of many industrial products, e.g. turbine blades or rocket nozzles. The main goal of this work is to present a high order time adaptive multirate parallel partitioned coupled method for the efficient numerical solution of two parabolic problems with strong jumps in the material coefficients that can be further extended to thermal fluid-structure interaction simulation.
Licentiate Thesis
The Dirichlet-Neumann iteration for unsteady thermal fluid-structure interaction
Advisor: Prof. Philipp Birken – Centre for Mathematical Sciences – Lund University – Lund, Sweden.
Description: In this thesis we analyze the convergence rate of the Dirichlet-Neumann iteration for the fully discretized unsteady transmission problem. Specifically, we consider the coupling of two linear heat equations on two identical non overlapping domains with jumps in the material coefficients across these as a model for thermal fluid structure interaction.
Master’s Thesis
Numerical Solutions of Macroscopic Equations for Multiphase Flows in Porous Media
Advisor:
Description: The objective of the thesis is to solve numerically the initial and boundary value problems posed, discussed and solved quasi-analytical earlier using the open source computational fluid dynamics package OpenFOAM.
Monograph
Conference Proceedings