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Universität Koblenz
- Hinze, Michael; Slawig, Thomas
- Adjoint gradients compared to gradients from algorithmic differentiation in instantaneous control of the Navier-Stokes equations
- Optimization Methods and Software. Bd. 18. H. 3. London: Taylor & Francis 2003 S. 299 - 315
- 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
- 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
- A Variational Discretization Concept in Control Constrained Optimization: The Linear-Quadratic Case
- Computational Optimization and Applications. Bd. 30. H. 1. New York, NY: Springer 2005 S. 45 - 61
- Ahmad Ali, Ahmad; Ullmann, Elisabeth; Hinze, Michael
- Multilevel Monte Carlo Analysis for Optimal Control of Elliptic PDEs with Random Coefficients
- SIAM/ASA Journal on Uncertainty Quantification. Bd. 5. H. 1. Philadelphia, PA: Society for Industrial and Applied Mathematics 2017 S. 466 - 492
- Garcke, Harald; Hecht, Claudia; Hinze, Michael et al.
- Numerical Approximation of Phase Field Based Shape and Topology Optimization for Fluids
- SIAM Journal on Scientific Computing. Bd. 37. H. 4. Philadelphia, PA: Society for Industrial and Applied Mathematics 2015 S. A1846 - A1871
- Hinze, Michael; Kunisch, Karl
- Second Order Methods for Optimal Control of Time-Dependent Fluid Flow
- SIAM Journal on Control and Optimization. Bd. 40. H. 3. Philadelphia, PA: Society for Industrial and Applied Mathematics 2001 S. 925 - 946
- Gong, Wei; Hinze, Michael; Zhou, Zhaojie
- A Priori Error Analysis for Finite Element Approximation of Parabolic Optimal Control Problems with Pointwise Control
- SIAM Journal on Control and Optimization. Bd. 52. H. 1. Philadelphia, PA: Society for Industrial and Applied Mathematics 2014 S. 97 - 119
- 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
- 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