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Controllability

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  • Controllability

Optimal actuator design via Brunovsky’s normal form

Tags: Brunovsky normal form, Controllability, finite-dimensional systems, Kalman rank condition, lumped control, optimal actuator design.
B. Geshkovski, E. Zuazua, Optimal actuator design via Brunovsky's normal form (2022) IEEE Automatic Control, Vol. 26, No. 12, DOI: 10.1109/TAC.2022.3181222 Abstract: In this paper, by using the Brunovsky normal…
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Turnpike in Optimal Control PDES, ResNets, and beyond

Tags: Brunovsky normal form, Controllability, finite-dimensional systems, Kalman rank condition, lumped control, optimal actuator design.
B. Geshkovski, E. Zuazua, Turnpike in Optimal Control PDES, ResNets and beyond (2022) Acta Numer., Vol. 31, pp. 135-263. doi:10.1017/S0962492922000046 Abstract: The turnpike property in contemporary macroeconomics asserts that if…
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Control of Hyperbolic and Parabolic Equations on Networks and Singular limits

Tags: advection-diffusion equations, Controllability, cost of controllability, network, singular limits, vanishing viscosity
J.A. Bárcena-Petisco, M. Cavalcante, G.M. Coclite, N. de Nitti, Enrique Zuazua. Control of Hyperbolic and Parabolic Equations on Networks and Singular limits (2021) Abstract. We study the controllability properties of the…
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3rd BYMAT Session by Jon Asier Bárcena Petisco

3rd BYMAT Session by Jon Asier Bárcena Petisco

Tags: bymat, Controllability, heat equation, Lipschitz
Today December 3rd our Postdoctoral member Jon Asier Bárcena Petisco talked about "Some recent results about the controllability of the heat equation" at the event 3rd. BYMAT - Bringing Young Mathematicians…
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3rd BYMAT: Some recent results about the controllability of the heat equation

3rd BYMAT: Some recent results about the controllability of the heat equation

Next Thursday December 3rd our Postdoctoral member Jon Asier Bárcena Petisco is talking about "Some recent results about the controllability of the heat equation" at the event 3rd. BYMAT - Bringing…
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Control under constraints for multi-dimensional reaction-diffusion monostable and bistable equations

Tags: Constraints, Controllability, Mathematical biology, Reaction-diffusion
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. Dynamic phenomena in social and…
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Last Publications

Control of neural transport for normalizing flows

A Two-Stage Numerical Approach for the Sparse Initial Source Identification of a Diffusion-Advection Equation

Gaussian Beam ansatz for finite difference wave equations

Long-time convergence of a nonlocal Burgers’ equation towards the local N-wave

Optimal design of sensors via geometric criteria

  • Control of neural transport for normalizing flows
  • A Two-Stage Numerical Approach for the Sparse Initial Source Identification of a Diffusion-Advection Equation
  • Gaussian Beam ansatz for finite difference wave equations
  • Optimal design of sensors via geometric criteria
  • Eigenvalue bounds for the Gramian operator of the heat equation
  • Control of neural transport for normalizing flows
  • A Two-Stage Numerical Approach for the Sparse Initial Source Identification of a Diffusion-Advection Equation
  • Gaussian Beam ansatz for finite difference wave equations
  • Optimal design of sensors via geometric criteria
  • Eigenvalue bounds for the Gramian operator of the heat equation
Copyright 2016 - 2023 — cmc.deusto.eus. All rights reserved. Chair of Computational Mathematics, Deusto Foundation - University of Deusto
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