J.-C. Cortes, A. Navarro-Quiles, J.-V. Romero, M.-D. Rosello, Enrique Zuazua. Full probabilistic solution of a infinite dimensional linear control system with random initial and final…
View More Full probabilistic solution of a infinite dimensional linear control system with random initial and final conditionsCategory: Publications
Publications from the Chair of Computational Mathematics
A controlled multiscale model for traffic regulation via autonomous vehicles
T. Liard, . A controlled multiscale model for traffic regulation via autonomous vehicles. (2019) Abstract. Autonomous vehicles ($AV$s) allow new ways of regulating the traffic…
View More A controlled multiscale model for traffic regulation via autonomous vehiclesOn entropic solutions to conservation laws coupled with moving bottlenecks
T. Liard, Benedetto Piccoli. On entropic solutions to conservation laws coupled with moving bottlenecks. (2019) Abstract. Moving bottlenecks in road traffic represent an interesting mathematical…
View More On entropic solutions to conservation laws coupled with moving bottlenecksOptimal driving strategies for traffic control with autonomous vehicles
T. Liard, Raphael Stern, Maria Laura Delle Monache. Optimal driving strategies for traffic control with autonomous vehicles. (2019) Abstract. This article considers the possibility of…
View More Optimal driving strategies for traffic control with autonomous vehiclesUpper bounds for the decay rate in a nonlocal p-Laplacian evolution problem
C. Esteve, J.D. Rossi and A. San Antolín. Upper bounds for the decay rate in a nonlocal p-Laplacian evolution problem. BOUND VALUE PROBL (2014), pp.…
View More Upper bounds for the decay rate in a nonlocal p-Laplacian evolution problemInverse design for the one-dimensional Burgers equation
T. Liard, E. Zuazua. Inverse design for the one-dimensional Burgers equation. (2019) Abstract. In this paper, we study the problem of inverse design for the…
View More Inverse design for the one-dimensional Burgers equationQuantitative touchdown localization for the MEMS problem with variable dielectric permittivity
C. Esteve, Ph Souplet. Quantitative touchdown localization for the MEMS problem with variable dielectric permittivity, NONLINEARITY, Vol. 31, No. 11 (2018). DOI: 10.1088/1361-6544 Abstract. We…
View More Quantitative touchdown localization for the MEMS problem with variable dielectric permittivityThe evolution problem associated with eigenvalues of the Hessian
P. Blanc, C. Esteve, J. D. Rossi. The evolution problem associated with eigenvalues of the Hessian (2019) Abstract. ⎧⎩⎨⎪⎪ut(x,t)−λj(D2u(x,t))=0,u(x,t)=g(x,t),u(x,0)=u0(x),in Ω×(0,+∞),on ∂Ω×(0,+∞),in Ω, where Ω is a bounded domain…
View More The evolution problem associated with eigenvalues of the HessianSingle-point Gradient Blow-up on the Boundary for Diffusive Hamilton-Jacobi Equation in domains with non-constant curvature
C. Esteve Single-point Gradient Blow-up on the Boundary for Diffusive Hamilton-Jacobi Equation in domains with non-constant curvatureJ MATH PURE APPL, (2019), DOI: 10.1016/j.matpur.2019.12.006 Abstract. We…
View More Single-point Gradient Blow-up on the Boundary for Diffusive Hamilton-Jacobi Equation in domains with non-constant curvatureNo touchdown at points of small permittivity and nontrivial touchdown sets for the MEMS problem
C. Esteve, Ph. Souplet, No touchdown at points of small permittivity and nontrivial touchdown sets for the MEMS problem Adv. Differential Equ. Vol. 24, No.…
View More No touchdown at points of small permittivity and nontrivial touchdown sets for the MEMS problem