Heiland J., Zuazua E. Classical system theory revisited for Turnpike in standard state space systems and impulse controllable descriptor systems (2021) SIAM J. Control Optim. Abstract.…
View More Classical system theory revisited for Turnpike in standard state space systems and impulse controllable descriptor systemsCategory: Accepted
Papers by CCM accepted by a Journal
The turnpike property in nonlinear optimal control – A geometric approach
N. Sakamoto, E. Zuazua. The turnpike property in nonlinear optimal control – A geometric approach. (2021) Automatica. Abstract: This paper presents, using dynamical system theory,…
View More The turnpike property in nonlinear optimal control – A geometric approachInitial data identification for the one-dimensional Burgers equation
Thibault Liard, Enrique Zuazua. Initial data identification for the one-dimensional Burgers equation. (2021). IEEE T Automat. Contr. DOI: 10.1109/TAC.2021.3096921 Abstract. In this paper, we study…
View More Initial data identification for the one-dimensional Burgers equationControllability of one-dimensional viscous free boundary flows
B. Geshkovski, E. Zuazua. Controllability of one-dimensional viscous free boundary flows. Siam. J. Control. Optim (2021), Vol. 59, No. 3, pp. 1830–1850. https://doi.org/10.1137/19M1285354 Abstract. In…
View More Controllability of one-dimensional viscous free boundary flowsThe turnpike property in semilinear control
D. Pighin The turnpike property in semilinear control ESAIM Control Optim. Calc. Var (2021) Abstract.An exponential turnpike property for a semilinear control problem is proved.…
View More The turnpike property in semilinear controlNonuniqueness of minimizers for semilinear optimal control problems
D. Pighin. Nonuniqueness of minimizers for semilinear optimal control problems. J Eur. Math. Soc. (2021) Abstract. A counterexample to uniqueness of global minimizers of semilinear…
View More Nonuniqueness of minimizers for semilinear optimal control problemsInternal control for a non-local Schrödinger equation involving the fractional Laplace operator
U. Biccari Internal control for a non-local Schrödinger equation involving the fractional Laplace operator (2021) Abstract: We analyze the interior controllability problem for a nonlocal…
View More Internal control for a non-local Schrödinger equation involving the fractional Laplace operatorA multirate Neumann-Neumann waveform relaxation method for heterogeneous coupled heat equations
A. Monge, P. Birken A multirate Neumann-Neumann waveform relaxation method for heterogeneous coupled heat equations DOI: arXiv:1805.04336 Abstract: An important challenge when coupling two different…
View More A multirate Neumann-Neumann waveform relaxation method for heterogeneous coupled heat equations