Terry Leons (Oxford University, Turing Institute) - Enrique Zuazua (Alexander von Humboldt FAU, CCM -Deusto Foundation, UAM) — Terry Leons (Oxford University, Turing Institute) – Enrique Zuazua (Alexander von Humboldt FAU, CCM -Deusto Foundation, UAM), Kuwait

Umberto Biccari in the University of Puerto Rico

Dongnam Ko visiting Department of Mathematical Sciences, Seoul National University

DyCon at “Fundamentals and Practice of Finite Elements”

Dario Pighin at “Modern Methods in Nonsmooth Optimization”

Jakin-mina Bizkaia (November, 2017. Bilbao, Basque Country, Spain)

Ciencia en Acción (October, 2017. Eibar, Basque Country, Spain)

DyCon at “XI Congreso Colombiano de Métodos Numéricos 2017”

DyCon at “New trends in Partial Differential Equations”

DyCon at “VII Partial differential equations, optimal design and numerics”

Deusto Rector & Zuazua image — Enrique Zuazua and Deusto’s Rector, José María Guibert

Biccari&Zuazua — The candidate Umberto Biccari with his PhD supervisor, Prof. Enrique Zuazua.

Podcasts

Spain. 16.12.2018 – Euskadi Irratia – Enrique Zuazua: ‘Zientzialariak gorde, zaindu eta erakarri egin beharko genituzke’. See full article.

DyCon Presentation

DyCon presentación -Spanish Version

DyCon presentación –Basque Version

DyCon presentación -English Version

Computational images

WP4 2D inverse Design Of Linear Transport Equations On Unstructured Grids flow Doswell SOU

WP4 2D inverse Design Of Linear Transport Equations On Unstructured Grids flow Doswell FOU

WP5 Finite Element Approximation Of The 1-D fractional Poisson Eq Numerics

High Frequency Wave Packets For wave-type Equations

Optimal state and control via greedy algorithms of an elliptic parameter-dependent problem, for different values of the parameter $nu$

To go from A to B, one takes a highway from Inter Change a (ICa) and get off at Inter Change b (ICb). We proved that from A to ICa, control action is determined by stable manifold $W^s(a)$ and from ICb to B, it is determined by unstable manifold $W^u(b)$.

Optimal control of the obstacle problem: optimal state, target (top) optimal control, obstacle (bottom)

Heat source identification with heterogeneus materials coefficients using the Bregman iteration.

Free (top) vs controlled (bottom) dynamics of a hybrid shadow system

Left : A trajectory of a sheep (red curve) which passes desired points (black boxes) by evading a dog (blue curve). Right : The control is designed to rotate the dog to drive the sheep.

MATΣMANIAK

Last publications

Last Activities

Activities News

PhD Thesis defense by Dario Pighin: “Long time control with applications”

Darlis Bracho Tudares 7 May, 2020

Worldwide. 07.05.2020.- Last month on April 24th, our team member Dario Pighin made his PhD thesis defense: “Long time control with applications” Thesis Director: Enrique…

Activities News

“Better with Math”

Darlis Bracho Tudares 23 April, 2020

“Mejor con Matemáticas” -Better with Math- is the recent article posted by our head Enrique Zuazua at APD Magazine about the origin, details and analysis…

Activities News

DyCon blog: Inverse problem for Hamilton-Jacobi equations

Darlis Bracho Tudares 22 April, 2020

Spain. 22.04.2020. Today, our team member Carlos Esteve made a contribution to the DyCon Blog about “Inverse problem for Hamilton-Jacobi equations“: Inverse design problem for…