About the chair
The Chair of Computational Mathematics of Fundación Deusto at University of Deusto, Bilbao (Basque Country, Spain) aims to develop an active research, training and outreach agenda in various aspects of Applied Mathematics. The Chair is committed with the development of ground-breaking research in the areas of Partial Differential Equations, Control Theory, Numerical Analysis and Scientific Computing; key tools for technological transfer and for the interaction of Mathematics with other scientific disciplines such as Biology, Engineering, Earth and Climate Sciences.
Enrique Zuazua
Enrique Zuazua (Eibar, Basque Country – Spain, 1961) holds an Alexander von Humboldt Professorship at the Friedrich–Alexander University (FAU), Erlangen (Germany). He is also the Director of the Chair of Computational Mathematics at Deusto Foundation, Universidad de Deusto (Bilbao, Basque Country-Spain) where he led the research team funded by the ERC Advanced Grant DyCoN project (2016-2022). He is also a Professor of Applied Mathematics since 2001 at the Department of Mathematics of the Autonomous University of Madrid where he holds a Strategic Chair.
ERC DyCon project
DyCon: Dynamic Control is an European project funded by the European Research Council – ERC (2016 – 2022), focused at making a breakthrough contribution in the broad area of Control of Partial Differential Equations (PDE) and their numerical approximation methods by addressing key unsolved issues appearing systematically in real-life applications. The field of PDEs, together with numerical approximation, simulation methods and control theory, has evolved significantly to address the industrial demands.
Our latest!
An inverse problem for Moore-Gibson-Thompson equation arising in high intensity ultrasound
Averaged turnpike property for differential equations with random constant coefficients. Mathematical Control and Related Fields
Boundary Controllability for the 1D Moore-Gibson-Thompson equation
Controllability properties from the exterior under positivity constraints for a 1-D fractional heat equation
Discrete Carleman estimates and application to controllability for a fully-discrete parabolic operator with dynamic boundary conditions
Benasque Workshop-Summer School: PDE’s, Optimal Design and Numerics
Seminar in PDE, Tongji University
Model Predictive Control with Random Batch Method for Linear-Quadratic Optimal Control: Introduction and Matlab Implementation
Partially dissipative hyperbolic system, results and perspectives
Introduction to spherical geometry: postulates and Pythagoras’ theorem
Domènec Ruiz-Balet -PhD Thesis defense: “Some control aspects in Mathematical Biology and Deep Learning”
Smart control. Two converging points of view
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