Herberg, Evelyn and Hinze, Michael. "6 Variational discretization approach applied to an optimal control problem with bounded measure controls".
Optimization and Control for Partial Differential Equations: Uncertainty quantification, open and closed-loop control, and shape optimization, edited by Roland Herzog, Matthias Heinkenschloss, Dante Kalise, Georg Stadler and Emmanuel Trélat, Berlin, Boston: De Gruyter, 2022, pp. 113-136.
https://doi.org/10.1515/9783110695984-006Herberg, E. & Hinze, M. (2022). 6 Variational discretization approach applied to an optimal control problem with bounded measure controls. In R. Herzog, M. Heinkenschloss, D. Kalise, G. Stadler & E. Trélat (Ed.),
Optimization and Control for Partial Differential Equations: Uncertainty quantification, open and closed-loop control, and shape optimization (pp. 113-136). Berlin, Boston: De Gruyter.
https://doi.org/10.1515/9783110695984-006Herberg, E. and Hinze, M. 2022. 6 Variational discretization approach applied to an optimal control problem with bounded measure controls. In: Herzog, R., Heinkenschloss, M., Kalise, D., Stadler, G. and Trélat, E. ed.
Optimization and Control for Partial Differential Equations: Uncertainty quantification, open and closed-loop control, and shape optimization. Berlin, Boston: De Gruyter, pp. 113-136.
https://doi.org/10.1515/9783110695984-006Herberg, Evelyn and Hinze, Michael. "6 Variational discretization approach applied to an optimal control problem with bounded measure controls" In
Optimization and Control for Partial Differential Equations: Uncertainty quantification, open and closed-loop control, and shape optimization edited by Roland Herzog, Matthias Heinkenschloss, Dante Kalise, Georg Stadler and Emmanuel Trélat, 113-136. Berlin, Boston: De Gruyter, 2022.
https://doi.org/10.1515/9783110695984-006Herberg E, Hinze M. 6 Variational discretization approach applied to an optimal control problem with bounded measure controls. In: Herzog R, Heinkenschloss M, Kalise D, Stadler G, Trélat E (ed.)
Optimization and Control for Partial Differential Equations: Uncertainty quantification, open and closed-loop control, and shape optimization. Berlin, Boston: De Gruyter; 2022. p.113-136.
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