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Michael Hinze

Prof. Dr. Michael Hinze

Mathematisches Institut, Universität Koblenz

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

Hinze, Michael; Vierling, Morten

Optimal Control of the Laplace-Beltrami Operator on Compact Surfaces-Concept and Numerical Treatment

Journal of Computational Mathematics. Bd. 30. H. 4. Hong Kong: Global Science Press 2012 S. 392 - 403


Hinze, Michael; Kunkel, Martin

Residual based sampling in POD model order reduction of drift-diffusion equations in parametrized electrical networks

Journal of Applied Mathematics and Mechanics : Zeitschrift für Angewandte Mathematik und Mechanik. Bd. 92. H. 2. Berlin: Wiley-VCH 2012 S. 91 - 104


Gong, Wei; Hinze, Michael; Zhou, Zhaojie

Space-time finite element approximation of parabolic optimal control problems

Journal of Numerical Mathematics. Bd. 20. H. 2. Berlin: De Gruyter 2012 S. 111 - 146


Hinze, Michael; Meyer, C.

Stability of semilinear elliptic optimal control problems with pointwise state constraints

Computational Optimization and Applications. Bd. 52. H. 1. New York, NY: Springer 2012 S. 87 - 114


Hinze, Michael; Vierling, Morten

The semi-smooth Newton method for variationally discretized control constrained elliptic optimal control problems; implementation, convergence and globalization

Optimization Methods and Software. Bd. 27. H. 6. London: Taylor & Francis 2012 S. 933 - 950


Hintermüller, Michael; Hinze, Michael; Hoppe, Ronald H. W.

Weak-duality based adaptive finite element methods for PDE-constrained optimization with pointwise gradient state- constraints

Journal of Computational Mathematics. Bd. 30. H. 2. Hong Kong: Global Science Press 2012 S. 101 - 123


Hintermüller, Michael; Hinze, Michael; Tber, Moulay Hicham

An adaptive finite-element Moreau-Yosida-based solver for a non-smooth Cahn-Hilliard problem

Optimization Methods and Software. Bd. 26. H. 4-5. London: Taylor & Francis 2011 S. 777 - 811


Hinze, Michael; Schiela, Anton

Discretization of interior point methods for state constrained elliptic optimal control problems: Optimal error estimates and parameter adjustment

Computational Optimization and Applications. Bd. 48. H. 3. New York, NY: Springer 2011 S. 581 - 600


Günther, Andreas; Hinze, Michael

Elliptic control problems with gradient constraints-variational discrete versus piecewise constant controls

Computational Optimization and Applications. Bd. 49. H. 3. New York, NY: Springer 2011 S. 549 - 566


Deckelnick, Klaus; Hinze, Michael

Variational Discretization of Parabolic Control Problems in the Presence of Pointwise State Constraints

Journal of Computational Mathematics. Bd. 29. H. 1. Hong Kong: Global Science Press 2011 S. 1 - 15