Azahar Monge – cmc.deusto.eus

Sparse source identification of linear diffusion–advection equations by adjoint methods

Adjoint problem, Diffusion–advection equation, Inverse problems, optimal control, Optimization

Monge A., Zuazua E. Sparse source identification of linear diffusion–advection equations by adjoint methods. Syst. Control. Lett, vol. 145 (2020). DOI: https://doi.org/10.1016/j.sysconle.2020.104801 Abstract: We present an algorithm for the time-inversion…

GAMM19

Austria. 22.02.2019. From February 18th to 22nd, Azahar Monge, member of the DyCon project, participated in the 90th Annual Meeting of the International Association of Applied Mathematics and Mechanics (GAMM19)…

On the convergence rate of the Dirichlet–Neumann iteration for unsteady thermal fluid–structure interaction

A. Monge, P. Birken On the convergence rate of the Dirichlet-Neumann iteration for unsteady thermal fluid-structure interaction. Comput Mech, Vol 62 (2018), pp. 525-541. DOI: 10.1007/s00466-017-1511-3 Abstract: We consider the…

Sparse source identification of linear diffusion–advection equations by adjoint methods

GAMM19

On the convergence rate of the Dirichlet–Neumann iteration for unsteady thermal fluid–structure interaction

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