Esteve C., Geshkovski G., Pighin D., Zuazua E. . Turnpike in Lipschitz-nonlinear optimal control (2020) Abstract. We present a new proof of the turnpike property…
View More Turnpike in Lipschitz-nonlinear optimal controlCategory: DyCon
Dycon Project content
The Inverse Problem for Hamilton-Jacobi equations and Semiconcave Envelopes
Esteve C., Zuazua E.. The Inverse Problem for Hamilton-Jacobi equations and Semiconcave Envelopes SIAM J. Math. Anal., Vol. 52, No. 6, pp. 5627–5657 (2020). https://doi.org/10.1137/20M1330130…
View More The Inverse Problem for Hamilton-Jacobi equations and Semiconcave EnvelopesNull-controllability of perturbed porous medium gas flow
B. Geshkovski Null-controllability of perturbed porous medium gas flow., ESAIM:COCV, vol. 26, No. 85 (2020). DOI: 10.1051/cocv/2020009 Abstract: In this work, we investigate the null-controllability…
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DyCon blog: Q-learning for finite-dimensional problems
Spain. 29.10.2020. Our team member Carlos Esteve made a contribution to the DyCon Blog about “Q-learning for finite-dimensional problems“: Reinforcement Learning (RL) is, together with…
View More DyCon blog: Q-learning for finite-dimensional problemsControl under constraints for multi-dimensional reaction-diffusion monostable and bistable equations
Ruiz-Balet D., Zuazua E.. Control under constraints for multi-dimensional reaction-diffusion monostable and bistable equations. J. Math. Pures Appl, vol. 143, pp. 345-375 (2020) https://doi.org/10.1016/j.matpur.2020.08.006 Abstract.…
View More Control under constraints for multi-dimensional reaction-diffusion monostable and bistable equationsSparse source identification of linear diffusion–advection equations by adjoint methods
Monge A., Zuazua E. Sparse source identification of linear diffusion–advection equations by adjoint methods. Syst. Control. Lett, vol. 145 (2020). DOI: https://doi.org/10.1016/j.sysconle.2020.104801 Abstract: We present…
View More Sparse source identification of linear diffusion–advection equations by adjoint methodsConstrained control of bistable reaction-diffusion equations: Gene-flow and spatially heterogeneous models
Mazari I., Ruiz-Balet D., Zuazua E.. Constrained control of bistable reaction-diffusion equations: Gene-flow and spatially heterogeneous models. (2019) ⟨hal-02373668⟩ Abstract. In this article, we study…
View More Constrained control of bistable reaction-diffusion equations: Gene-flow and spatially heterogeneous modelsLarge-time asymptotics in deep learning
Esteve C., Geshkovski B., Pighin D., Zuazua E. Large-time asymptotics in deep learning (2020). hal-02912516 Abstract. It is by now well-known that practical deep supervised learning…
View More Large-time asymptotics in deep learningThe turnpike with lack of observability
Pighin D., Sakamoto N. The turnpike with lack of observability (2020) Abstract: We obtain turnpike results for optimal control problems with lack of stabilizability in the…
View More The turnpike with lack of observabilityClassical system theory revisited for Turnpike in standard state space systems and impulse controllable descriptor systems
Heiland J., Zuazua E. Classical system theory revisited for Turnpike in standard state space systems and impulse controllable descriptor systems (2020) Abstract. The concept of turnpike…
View More Classical system theory revisited for Turnpike in standard state space systems and impulse controllable descriptor systems