Publicaciones en colaboración con investigadores/as de Universidad Politécnica de Madrid (13)

2019

  1. Corrigendum: A new convergent algorithm to approximate potentials from fixed angle scattering data (SIAM Journal on Applied Mathematics (2018) 78 (2714-2736) DOI: 10.1137/18M1172247)

    SIAM Journal on Applied Mathematics

2018

  1. A new convergent algorithm to approximate potentials from fixed angle scattering data

    SIAM Journal on Applied Mathematics, Vol. 78, Núm. 5, pp. 2714-2736

  2. Uniqueness for inverse elastic medium problems

    SIAM Journal on Mathematical Analysis, Vol. 50, Núm. 4, pp. 3939-3962

2015

  1. A Born approximation from backscattering data for live loads in Lamé system

    Revista matemática iberoamericana, Vol. 31, Núm. 4, pp. 1423-1458

  2. Resolvent and Strichartz estimates for elastic wave equations

    Applied Mathematics Letters, Vol. 49, pp. 33-41

2013

  1. A priori estimates for the Helmholtz equation with electromagnetic potentials in exterior domains

    Proceedings of the Royal Society of Edinburgh Section A: Mathematics, Vol. 143 A, Núm. 1, pp. 1-19

  2. Hardy uncertainty principle and unique continuation properties of covariant Schrödinger flows

    Journal of Functional Analysis, Vol. 264, Núm. 10, pp. 2386-2415

2012

  1. A Born approximation for live loads in Navier elasticity

    SIAM Journal on Mathematical Analysis, Vol. 44, Núm. 4, pp. 2824-2846

  2. Limiting absorption principles for the Navier equation in elasticity

    Annali della Scuola Normale - Classe di Scienze, Vol. 11, Núm. 4, pp. 817-842

2010

  1. Elastic herglotz functions in the plane

    Communications on Pure and Applied Analysis, Vol. 9, Núm. 6, pp. 1495-1505

2009

  1. Local smoothing for Kato potentials in three dimensions

    Mathematische Nachrichten, Vol. 282, Núm. 10, pp. 1391-1405

  2. Weak dispersive estimates for schrodinger equations with long range potentials

    Communications in Partial Differential Equations, Vol. 34, Núm. 1, pp. 74-105

2007

  1. Some special solutions of the Schrödinger equation

    Indiana University Mathematics Journal, Vol. 56, Núm. 4, pp. 1581-1594