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INTERNSHIPS 2016

  LISTE DE CHOIX POUR LES STAGES  2016-2017  
       
NoNomPrénomOrigineSujetResponsable Université
1NGUYENVIET ANHUSOnline optimization and Online learningLE THI HOAI ANLorraine
2 VU DUC THACH SONUS Transmission condition in irregularly shapedJING-REBECCA LI  École Polytechnique 
   thin layers applied to diffusion MRI
3NGUYENTHI HOAI THUONGUSAnalysis of the interaction of boundary BENJAMIN BOUTINRennes 1
    conditions and stiff relaxation forNICOLAS SEGUINRennes 1
     hyperbolic partial differential equations  
4TRANHOAI THUANUSA posteriori error estimates for diamond F.  BENKHALDOUN Paris 13
    finite volume methods applied to linear   
    and nonlinear elliptic equations  
5NGUYENMINH HUNGUSHamiltonian PDE's and weak    S. GRELLIEROrléans
    turbulence phenomenon  
6NGUYENDANG PHUONG LANPA shallow water model with viscosity      F. JAMESOrléans
7LENGOC HOANG PHUONGUSNumerical schemes for Partial Differential M. RIBOTOrléans
    Equations systems with application to   
    chemotaxis  
8TRẦNNHƯ SÍNHUSOn the rigidity percolation       J.  BARREOrléans
9CAOVĂN KIÊNUSRelaxation Methods for Mathematical    M.   HADDOURennes 1
    Programs with Complementarity Constraints  
10NGUYENTHE VIUSDomain decomposition for singular problemsL. HALPERN Paris 13
11NGUYENVAN THANHUSGodunov scheme for the linear wave equation E. AUDUSSE, P. OMNESParis 13
    with Coriolis source term on triangular meshesM. H. DOParis 13
12NGUYENTIEN DATUSStochastic algorithm for optimal transportJ. BIGOT & B. BERCUBordeaux
13PHAN TAN BINHUSGuided modes in a locally perturbed hexagonal S.  FLISS ENSRA-UMA
   Uperiodic graph-like domainB. DELOURME Paris 13
14TRUONGHOANG NGANUSPreconditioners for integral equationsE. DARRIGRANDRennes 1
     D. MARIONRennes 1
     L. YVONRennes 1
15HOANGTHI KIEU LOANQNBifurcation in the ChemostatS. MADECTours
16HOKIEU DIEMCTOccupancy problem with infinitely many boxesO.  DURIEUTours
 US :  Université de Science - Ville de Hochiminh   
 P : Université Pédagogique - Ville de Hochiminh  
 CT : Université de Can Tho    
 QN : Université de Qui Nhon