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Publications

Publications

CMAP Theses  are available by following this link:
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Listed below, are sorted by year, the publications appearing in the HAL open archive.

2016

  • Second order analysis of state-constrained control-affine problems
    • Aronna Maria Soledad
    • Bonnans J. Frederic
    • Goh Bean San
    Mathematical Programming, Series A, Springer, 2016, 160 (1), pp.115-147. In this article we establish new second order necessary and suffi-cient optimality conditions for a class of control-affine problems with a scalar control and a scalar state constraint. These optimality conditions extend to the constrained state framework the Goh transform, which is the classical tool for obtaining an extension of the Legendre condition.
  • Avis en réponse à la saisine HCB - dossier EFSA-GMO-RX-003. Paris, le 9 décembre 2016
    • Comité Scientifique Du Haut Conseil Des Biotechnologies .
    • Bagnis Claude
    • Bar-Hen Avner
    • Barny Marie-Anne
    • Berny Philippe
    • Boireau Pascal
    • Brévault Thierry
    • Chauvel Bruno B.
    • Couvet Denis
    • Dassa Elie
    • de Verneuil Hubert
    • Eychenne Nathalie
    • Franche Claudine
    • Guerche Philippe
    • Guillemain Joël
    • Hernandez Raquet Guillermina
    • Jestin André
    • Klonjkowski Bernard
    • Lavielle Marc
    • Le Corre Valérie
    • Lemaire Olivier
    • Lereclus Didier D.
    • Maximilien Rémi
    • Meurs Eliane
    • Naffakh Nadia
    • Négre Didier
    • Noyer Jean-Louis
    • Ochatt Sergio
    • Pages Jean-Christophe
    • Parzy Daniel
    • Regnault-Roger Catherine
    • Renard Michel M.
    • Saindrenan Patrick
    • Simonet Pascal
    • Troadec Marie-Bérengère
    • Vaissière Bernard
    • Vilotte Jean-Luc
    , 2016.
  • Explicit formulas and global uniqueness for phaseless inverse scattering in multidimensions
    • Novikov Roman
    The Journal of Geometric Analysis, Springer, 2016, 26 (1), pp.346-359. We consider phaseless inverse scattering for the Schrödinger equation with compactly supported potential in dimension d ≥ 2. We give explicit formulas for solving this problem from appropriate data at high energies. As a corollary, we give also a global uniqueness result for this problem with appropriate data on a fixed energy neighborhood. (10.1007/s12220-014-9553-7)
    DOI : 10.1007/s12220-014-9553-7
  • Korn-Poincare inequalities for functions with a small jump set
    • Chambolle Antonin
    • Conti Sergio
    • Francfort Gilles A
    Indiana University Mathematics Journal, Indiana University Mathematics Journal, 2016, 65 (4), pp.1373 - 1399. (10.1512/iumj.2016.65.5852)
    DOI : 10.1512/iumj.2016.65.5852