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Computational Optimization and Applications(2)
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An adaptive numerical method for semi-infinite elliptic control problems based on error estimates
ArticleAbstract: We discuss numerical reduction methods for an optimal control problem of semi-infinite type with finPalabras claves:elliptic partial differential equation, FEM, Numerical Methods, Optimal Control, semi-infinite programmingAutores:Neitzel I., Pedro Martín Merino Rosero, Pedro Merino, Tröltzsch F.Fuentes:googlescopusA Semismooth Newton Method for Regularized Lq-quasinorm Sparse Optimal Control Problems
OtherAbstract: A semismooth Newton method (refered as DC–SSN) is proposed for the numerical solution of a class ofPalabras claves:Autores:Pedro Martín Merino RoseroFuentes:googleA difference-of-convex functions approach for sparse PDE optimal control problems with nonconvex costs
ArticleAbstract: We propose a local regularization of elliptic optimal control problems which involves the nonconvexPalabras claves:DC programming, DCA, Elliptic PDE, Nonconvex, Optimal ControlAutores:Pedro Martín Merino Rosero, Pedro MerinoFuentes:googlescopusFinite element error estimates for an optimal control problem governed by the Burgers equation
ArticleAbstract: We derive a-priori error estimates for the finite-element approximation of a distributed optimal conPalabras claves:Burgers equation, error estimates, Finite element approximation, Optimal Control, Piecewise linearAutores:Pedro Martín Merino Rosero, Pedro MerinoFuentes:googlescopusError estimates for the FEM approximation of optimal sparse control of elliptic equations with pointwise state constraints and finite‐dimensional control space
OtherAbstract: In this work, we derive an a priori error estimate of order for the finite element approximation ofPalabras claves:Autores:Pedro Martín Merino RoseroFuentes:googleError estimates for the finite element approximation of a semilinear elliptic control problem with state constraints and finite dimensional control space
ArticleAbstract: The finite element approximation of optimal control problems for semilinear elliptic partial differePalabras claves:Finite element approximation, Finitely many pointwise state constraints, Optimal control problemAutores:Pedro Martín Merino Rosero, Pedro Merino, Tröltzsch F., Vexler B.Fuentes:googlescopusError estimates for the finite element discretization of semi-infinite elliptic optimal control problems
OtherAbstract: In this paper we derive a priori error estimates for linear-quadratic elliptic optimal control problPalabras claves:Autores:Pedro Martín Merino RoseroFuentes:googleERROR ESTIMATES FOR ELLIPTIC CONTROL PROBLEMS WITH FINITELY MANY CONSTRAINTS
OtherAbstract: 3 Johann Radon Institute for Computational and Applied Mathematics (RICAM) Austrian Academy of ScienPalabras claves:Autores:Pedro Martín Merino RoseroFuentes:googleOn linear-quadratic elliptic control problems of semi-infinite type
ArticleAbstract: We derive a priori error estimates for linear-quadratic elliptic optimal control problems with pointPalabras claves:Elliptic optimal control problem, error estimates, Finite element discretization, Semi-infinite optimization, State constraintsAutores:Neitzel I., Pedro Martín Merino Rosero, Pedro Merino, Tröltzsch F.Fuentes:googlescopusOptimal Control Problems of Semilinear Partial Differential Equations with Finite-Dimensional Control Space
OtherAbstract: Esta tesis trata sobre problemas de control óptimo de ecuaciones diferenciales parciales semilinealePalabras claves:Autores:Pedro Martín Merino RoseroFuentes:google