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20192026
most citedA posteriori error estimates for semilinear optimal control problems

2 citations · 2 across the 4 of their papers we have counts for

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math.NA2026

A nonlocal coupled system: analysis and discretization

Francisco Bersetche, Enrique Otarola, Daniel Quero

We analyze a nonlocal coupled system arising as the Euler--Lagrange equations of an energy functional involving regional fractional Laplacians of orders and ($ 0 < s_1,…

math.NA2020

A posteriori error estimates for a distributed optimal control problem of the stationary Navier-Stokes equations

Alejandro Allendes, Francisco Fuica, Enrique Otarola +1

In two and three dimensional Lipschitz, but not necessarily convex, polytopal domains, we propose and analyze a posteriori error estimators for an optimal control problem involving…

math.NA2019

A posteriori error estimates in spaces for the Stokes system with Dirac measures

Francisco Fuica, Felipe Lepe, Enrique Otarola +1

We design and analyze a posteriori error estimators for the Stokes system with singular sources in suitable spaces. We consider classical low-…

math.NA20192 cited

A posteriori error estimates for semilinear optimal control problems

Alejandro Allendes, Francisco Fuica, Enrique Otarola +1

We devise and analyze a reliable and efficient a posteriori error estimator for a semilinear control-constrained optimal control problem in two and three dimensional Lipschitz, but…

math.NA2019

Error estimates for optimal control problems involving the Stokes system and Dirac measures

Francisco Fuica, Enrique Otarola, Daniel Quero

The aim of this work is to derive a priori error estimates for finite element discretizations of control--constrained optimal control problems that involve the Stokes system and Di…