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Optimization Methods and Software Volume 30, 2015 - Issue 3
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Original Articles

An adaptive numerical method for semi-infinite elliptic control problems based on error estimates

Pedro MerinoResearch Center on Mathematical Modelling, MODEMAT, Escuela Politécnica Nacional, Departamento de Matemática, Ladrón de Guevara E11-253Quito, Ecuador
,
Ira NeitzelTechnische Universität München, Centre for Mathematical Sciences M17, Boltzmannstr. 3, D-85748 Garching b. Munich, GermanyCorrespondence[email protected]
&
Fredi TröltzschTechnische Universität Berlin, Fakultät II—Mathematik und Naturwissenschaften, Str. des 17.Juni 136, D-10623Berlin, Germany
Pages 492-515 | Received 15 Jan 2013, Accepted 05 Jun 2014, Published online: 10 Jul 2014

Citations (4)

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Read on this site (1)

Akhtar A. Khan & Miguel Sama. (2023) Error estimates for halfspace regularization of state constrained multiobjective elliptic control problems. Optimization 72:4, pages 1009-1036.
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Articles from other publishers (3)

Erwin Hernández & Pedro Merino. (2023) Sparse optimal control of Timoshenko's beam using a locking‐free finite element approximation. Optimal Control Applications and Methods.
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Pedro Merino & Alexander Nenjer. (2020) Error estimates for the FEM approximation of optimal sparse control of elliptic equations with pointwise state constraints and finite‐dimensional control space. Optimal Control Applications and Methods 41:5, pages 1451-1476.
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Eduardo S. Schultz, Ralf Hannemann-Tamás & Alexander Mitsos. (2020) Guaranteed satisfaction of inequality state constraints in PDE-constrained optimization. Automatica 111, pages 108653.
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