Romain Hild

Research Engineer

I am a research engineer in applied mathematics at the University of Strasbourg. I work on physical simulations: magnetostatic or aerothermal problems, and on reduced models, particularly on reduced basis. I am also interested in machine learning.

Bureau 312, UFR Math-Info
7 rue René-Descartes, 67084 Strasbourg, FR
06 31 76 22 61
03 68 85 02 06
romain.hild@unistra.fr


Experience

Research Engineer

Université de Strasbourg
  • MOR_DICUS: Conception of an open-source library for industrial use of model reduction methods. Project in collaboration with EDF R\&D, SAFRAN, École des Mines de Paris, ... Application of reduced basis methods in Python and C++
  • Ibat: Use of Building Information Model (BIM) to develop efficient heat exchange models combining physical models, IA, and data coming from sensors deplyed in the building. Creation of micro services deploying a REST API with Node.js, use of missing data imputation methods, supervision of internships
  • Eye2Brain: Development of mathematical methods to describe relations between eye and brain for diagnosis purposes. 3D-0D coupling between Feel++ and OpenModelica with HDG methods
October 2018 - Present

Research Engineer

Université de Strasbourg
  • Non standard resolution method for Navier-Stokes equations with specific boundary conditions, using a spectral basis.
  • Parallel computing and HPC
  • Linear algebra and algorithmic
October 2014 - October 2015

Internship

Plastic Omnium

Parallelisation of a code for aerodynamical and instationary computation and validation by comparison with existing data.

January 2014 - August 2014

Internship

ICube Laboratory

A contrario approach for image processing to object indexation

January 2014 - August 2014

Education

Université de Strasbourg

PhD in Applied Mathematics

Optimization and control of high field magnets

  • Resolution of non linear coupled problems in industrial context, involving thermo-electric, magnetostatic and elasticity problems.
  • Use of Contiunous Galerkin and Hybridizable Discontinuous Galerkin methods
  • Use of Reduced Basis method for model order reduction and use of (Discrete) Empirical Interpolation Method (DEIM and EIM) with Simultaneous EIM and RB (SER) method to deal with non linearity.
  • Geometrical optimization of a magnet to obtain a better homogeneity of the magnetic field, using RB method and Empirical Quadrature Method (EQM)
October 2015 - December 2020

Université de Strasbourg

Master degree in applied mathematics

September 2012 - August 2014

Computer Skills

C/C++
Python
Javascript/HTML/CSS/PHP
Swift, Matlab, Fortran
Parallel programming
Unix systems
Git/CMake
Docker/Singularity
Buildkite/Github Action
Latex
MySQL/MongoDB/ElasticSearch
TensorFlow/Keras

Communications

Publications

Conferences


Portfolio