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Michael Hinze

Prof. Dr. Michael Hinze

Mathematisches Institut, Universität Koblenz

  • 0000-0001-9688-0150
Publikationen
Ergebnisse pro Seite:  10

Sternberg, Julia; Hinze, Michael

A memory-reduced implementation of the Newton-CG method in optimal control of nonlinear time-dependent PDEs

Optimization Methods and Software. Bd. 25. H. 4. London: Taylor & Francis 2010 S. 553 - 571


Hinze, Michael; Schulz, Volker

Preface of the guest-editors

GAMM-Mitteilungen. Bd. 33. H. 2. Weinheim: Wiley 2010 S. 131 - 132


Hinze, Michael; Meyer, C.

Variational discretization of Lavrentiev-regularized state constrained elliptic optimal control problems

Computational Optimization and Applications. Bd. 46. H. 3. New York, NY: Springer 2010 S. 487 - 510


Hinze, Michael; Matthes, Ulrich

A note on variational discretization of elliptic Neumann boundary control

Control and Cybernetics. Bd. 38. H. 3. Warszawa: SRI PAS 2009 S. 577 - 591


Deckelnick, Klaus; Günther, Andreas; Hinze, Michael

Finite element approximation of elliptic control problems with constraints on the gradient

Numerische Mathematik. Bd. 111. H. 3. Berlin: Springer 2009 S. 335 - 350


Hintermüller, Michael; Hinze, Michael

Moreau-Yosida Regularization in State Constrained Elliptic Control Problems: Error Estimates and Parameter Adjustment

SIAM Journal on Numerical Analysis. Bd. 47. H. 3. Philadelphia, PA: Society for Industrial and Applied Mathematics 2009 S. 1666 - 1683


Hinze, Michael; Paetzold, Olf; Ziegenbalg, Stefan

Solidification of a GaAs melt-Optimal control of the phase interface

Journal of Crystal Growth. Bd. 311. H. 8. Amsterdam: Elsevier 2009 S. 2501 - 2507


Hinze, Michael; Yan, Ningning; Zhou, Zhaojie

Variational Discretization for Optimal Control Governed by Convection Dominated Diffusion Equations

Journal of Computational Mathematics. Bd. 27. H. 2-3. Hong Kong: Global Science Press 2009 S. 237 - 253


Günther, Andreas; Hinze, Michael

A posteriori error control of a state constrained elliptic control problem

Journal of Numerical Mathematics. Bd. 16. H. 4. Berlin: De Gruyter 2008 S. 307 - 322


Hinze, Michael; Volkwein, Stefan

Error estimates for abstract linear-quadratic optimal control problems using proper orthogonal decomposition

Computational Optimization and Applications. Bd. 39. H. 3. New York, NY: Springer 2008 S. 319 - 345