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ORCIDWalter Alt
Person information
- affiliation: Friedrich Schiller University of Jena, Germany
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2010 – 2019
- 2018
[j9]Walter Alt, Ursula Felgenhauer, Martin Seydenschwanz:
Euler discretization for a class of nonlinear optimal control problems with control appearing linearly. Comput. Optim. Appl. 69(3): 825-856 (2018)- 2016
- [j8]Walter Alt, Christopher Schneider
, Martin Seydenschwanz:
Regularization and implicit Euler discretization of linear-quadratic optimal control problems with bang-bang solutions. Appl. Math. Comput. 287-288: 104-124 (2016) - [j7]Walter Alt, C. Yalçin Kaya, Christopher Schneider:
Dualization and discretization of linear-quadratic control problems with bang-bang solutions. EURO J. Comput. Optim. 4(1): 47-77 (2016) - 2014
- [j6]Walter Alt, Martin Seydenschwanz:
An implicit discretization scheme for linear-quadratic control problems with bang-bang solutions. Optim. Methods Softw. 29(3): 535-560 (2014) - 2013
- [c2]Christopher Schneider, Walter Alt:
Regularization of Linear-Quadratic Control Problems with L^1 -Control Cost. System Modelling and Optimization 2013: 296-305 - [c1]Walter Alt, Martin Seydenschwanz:
Improved Error Estimate for an Implicit Discretization Scheme for Linear-Quadratic Control Problems with Bang-Bang Solutions. LSSC 2013: 57-65
2000 – 2009
- 2009
- [j5]Walter Alt, Nils Bräutigam:
Finite-difference discretizations of quadratic control problems governed by ordinary elliptic differential equations. Comput. Optim. Appl. 43(1): 133-150 (2009) - 2001
- [j4]Walter Alt:
Mesh-Independence of the Lagrange-Newton Method for Nonlinear Optimal Control Problems and their Discretizations. Ann. Oper. Res. 101(1-4): 101-117 (2001)
1990 – 1999
- 1995
- [j3]Walter Alt, Kazimierz Malanowski:
The Lagrange-Newton method for state constrained optimal control problems. Comput. Optim. Appl. 4(3): 217-239 (1995) - 1993
- [j2]Walter Alt, Kazimierz Malanowski:
The Lagrange-Newton method for nonlinear optimal control problems. Comput. Optim. Appl. 2(1): 77-100 (1993) - [j1]Walter Alt, Iosif Kolumbán:
An implicit-function theorem for a class of monotone generalized equations. Kybernetika 29(3): 210-221 (1993)
Coauthor Index
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