Publications and Preprints

 

  1. 22. N. Carreño, E. Cerpa, E. Crépeau, C. Moreno. Null controllability of a highly coupled fourth-order parabolic system with one internal control. Submitted. Article


  1. 21. M. C. Santos, N. Carreño, R. Morales. An Insensitizing control problem involving tangential gradient terms for a reaction-diffusion equation with dynamic boundary conditions. Submitted. Article


    1. 20. F. W. Chaves-Silva, N Carreño, M. G. Ferreira-Silva. On the controllability of parabolic equations with large parameters in small time. Systems Control Lett. 204 (2025), 106177. Article


      1. 19. N. Carreño, A. Mercado, R. Morales. Local null controllability of a cubic Ginzburg-Landau equation with dynamic boundary conditions. J. Evol. Equ. 25 (2025), no. 62. Article


      1. 18. N. Carreño, T. Takahashi. Control problems for the Navier-Stokes system with nonlocal spatial terms. J. Optim. Theory Appl. 200 (2024), no. 2, 724–767. Article


      1. 17. N. Carreño, C. Loyola. An explicit time for the uniform null controllability of a linear Korteweg-de Vries equation. J. Evol. Equ. 23 (2023), no. 3, Paper No. 55. Article


      1. 16. N. Carreño, J. Prada. Existence of controls insensitizing the rotational of the solution of the Navier-Stokes system having a vanishing component. Appl. Math. Optim. 88 (2023), no. 2, Paper No. 37, 48 pp. Article


      1. 15. N. Carreño, M. C. Santos. Stackelberg-Nash exact controllability for the Kuramoto-Sivashinsky equation with boundary and distributed controls. J. Differential Equations 343 (2023), 1-63. Article


      1. 14. N. Carreño, E. Cerpa, E. Crépeau. Internal null controllability of the generalized Hirota-Satsuma system. ESAIM Control Optim. Calc. Var. 26 (2020), Paper no. 75, 22 pp. Article


      1. 13. N. Carreño, E. Cerpa, A. Mercado. Boundary controllability of a cascade system coupling fourth- and second-order parabolic equations. Systems Control Lett. 133 (2019), 104542. Article


      1. 12. N. Carreño, M. C. Santos. Stackelberg-Nash exact controllability for the Kuramoto-Sivashinsky equation. J. Differential Equations 266 (2019), no. 9, 6068-6108. Article


      1. 11. N. Carreño, R. Morales, A. Osses. Potential reconstruction for a class of hyperbolic systems from incomplete measurements. Inverse Problems 34 (2018), no. 8, 085005, 18pp. Article


      1. 10. N. Carreño, S. Guerrero. Uniform null controllability of a linear KdV equation using two controls. J. Math. Anal. Appl. 457 (2018), no. 1, 922-943. Article


      1. 9. N. Carreño. Insensitizing controls for the Boussinesq system with no control on the temperature equation. Adv. Differential Equations 22 (2017), no. 3-4, 235-258. Article


      1. 8. N. Carreño, P. Guzmán. On the cost of null controllability of a linear fourth-order parabolic equation. J. Differential Equations 261 (2016), no. 11, 6485-6520. Article


      1. 7. N. Carreño, E. Cerpa. Local controllability of the stabilized Kuramoto-Sivashinsky system by a single control acting on the heat equation. J. Math. Pures Appl. 106 (2016), no. 4, 670-694. Article


      1. 6. B. M. R. Calsavara, N. Carreño, E. Cerpa. Insensitizing controls for a phase field system. Nonlinear Anal. 143 (2016), 120-137. Article


      1. 5. N. Carreño, S. Guerrero. On the non-uniform null controllability of a linear KdV equation. Asymptot. Anal. 94 (2015), no. 1-2, 33-69. Article


      1. 4. N. Carreño, S. Guerrero, M. Gueye. Insensitizing controls with two vanishing components for the three-dimensional Boussinesq system. ESAIM Control Optim. Calc. Var. 21, (2015), no. 1, 73-100. Article


      1. 3. N. Carreño, M. Gueye. Insensitizing controls with one vanishing component for the Navier-Stokes system. J. Math. Pures Appl. 101 (2014), no. 1, 27-53. Article


      1. 2. N. Carreño. Local controllability of the N-dimensional Boussinesq system with N-1 scalar controls in an arbitrary control domain. Math. Control Relat. Fields 2 (2012), no. 4, 361-382. Article


      1. 1. N. Carreño, S. Guerrero. Local null controllability of the N-dimensional Navier-Stokes system with N-1 scalar controls in an arbitrary control domain. J. Math. Fluid Mech. 15 (2013), no. 1, 139-153. Article