Teaching & Responsibilities

    Since Sept 2013 :

    Applied Mathematics at the

    University of Orleans, France.

     Team.

   Some Responsabilities:


 Courses and students:

Courses (2020-2024):

 Since 2022: Lecturer at AgroParistech Orléans,"Statistical methods for quality control",  , M. Sc. 2nd year (M2) Cosmetics.

2022-2023: Invited teacher Ho Chi Minh  University of Science, Vietnam  "Bayesian Statistics and Image processing ", , M. Sc. 2nd year (M2) Maths.

2021-2022: Invited teacher CUFR de Mayotte, "Introduction to R programming". B. Sc. 2nd year (L2) Maths.


Courses (2018-2020):

Invited teacher, University of Mayotte, Dembeni, Fev. 2019 & Fev 2020.

Courses (2015-2018):

     Invited teacher, University Cheikh Anta Diop, Dakar, Senegal:

   Course on Image processing, Master Bio-informatics, 2012, 2014, 2016,2017

Courses (2014-2015):

Courses (2013-2014):


Supervision:

PhD Thesis supervision

2022-2025 : Co-supervision with N.Dobigeon  (IRIT, Toulouse) and A. Chetouani (PRISME, Orléans) of E.C. Faye PhD Thesis on "Bayesian inversion with deep learnig-driven priors - Application to spectral imaging problems"

2021-2024 : Co-supervision with B. Galerne (IDP), S. Grangeon and F. Claret (BRGM), R. Harba (Prisme)  of T. Simonnet PhD Thesis"Identification and quantification of mineralogical phases in complex 3D materials: use of Artificial Neural Networks in XRD tomographic studies"

2020-2023 : Co-supervision, with B.I Camara (University of Lorraine), S.Dabo-Niang (University of Lille) and G. Masson (University of Lorraine), of Aminétou Agrabat PHD thesis (canceled due to Aminétou's personal reasons).


Master Thesis supervision

2022-2023 :


2021-2022 :

2020-2021 :

2019-2020 :

2018-2019 :

2017-2018 :

2016-2017 :

2015-2016 :

2014-2015 :

              1. Statistics and counting (M. Boucher, A. Douthe, C. Jourdannaud)         

              2. Statistics and imaging (L. Branchoux, A. Moulin, F. Ochej)

2013-2014 :

                   1. Random distributions and Random wavelets

                   2. Dependent Dirichlet Processes

    

  Other activities:   Centre Galois, Fête de la Science.  

    

                         Previous courses:

                               Paris 5 Descartes, France.

           Complex numbers, numerical sequences  Continuity and derivability, usual functions, Taylor expansion.

           Matrix computation,  determinants,  matrix diagonalization. Primitive integrals,  positive, improper and multiple integrals.

           Numerical and power series, Ordinary Differential  Equations.

        Analysis for Engineering (24h), B. Sc. 2nd year:

           Multivariate functions: domain of a function, limits, continuity, differentiability,  partial  derivatives Taylor's formulas and local extremas Multiple integrals:      

           computation,   Fubini's theorem, Change of variables theorem. Fourier series.

          Nonlinear ODE,  numerical integration, ODE approximations, Numerical matrix analysis,  optimization etc.


      Image processing course, M. Sc. Bio-informatics:

       General notions about image: sampling, quantization, coding, types and formats etc. Image enhancement by histogram modification: dynamic extension,          histogram   equalization  Image restoration by spatial filters: noise reduction, contrast reinforcement.

      Applications of Fourier transform: motif and texture detection. Introduction to image reconstruction.

      Stochastic sampling and Markov chain Monte-Carlo methods  course, M. Sc. Signal and Image processing:

         Discrete and continuous random variables simulation methods: inverse transform sampling,  Box-Muller transform etc.

         MCMC methods: Markov chains, Metropolis-Hastings algorithm and Gibbs sampler, Applications.

Some useful links (in French)