MAMME-INP Grenoble (Grenoble, France)
MAMME-ENSIMAG master’s double degree
At most 4 MAMME students each academic year will be able to do a joint master double degree and obtaining
- Master Degree on Advanced Mathematics and Mathematics of Engineering (MAMME) at FME- UPC
- Master Degree the Industrial and Applied Mathematics (MSIAM) at the Grenoble INP Ensimag - UGA
Structure
The double master’s degree has a duration of three semesters, 90 ECTS, with the following general structure:
- First semester done at FME UPC (courses).
- Second semester done either at FME-UPC or Grenoble INP-UGA (master thesis)
- Third semester done at Grenoble INP-UGA (courses)
Study plan and intensifications
We propose 4 different study plans
- Computer vision and graphics
- Mathematical Modelling
- Machine learning
- Mathematical optimization
Path 1: Computer vision and graphics
First semester (at FME-UPC)
* Graph Theory (7.5 ECTS)
* Discrete and Algorithmic Geometry (7.5 ECTS)
* Numerical Methods for PDEs (7.5 ECTS)
* Mathematical Models with PDEs or Mathematical Models in Biology (7.5 ECTS)
Second semester (at FME-UPC or Grenoble INP-UGA)
* Master Thesis (30 ECTS)
Third semester (at Grenoble INP-UGA)
* Signal and Image Processing (6 ECTS)
* Geometric Modelling (6 ECTS)
* 3D Graphics (6 ECTS)
* Advanced Imaging (3 ECTS)
* Level set methods and optimization algorithms with applications in imaging (3 ECTS)
* Model exploration for approximation of complex, high-dimensional problems (3 ECTS)
* Geophysical imaging (3 ECTS)
Path 2: Mathematical modelling
First semester (at FME-UPC)
* Mathematical Models in Biology (7.5 ECTS)
* Numerical Methods for Dynamical Systems (7.5 ECTS)
* Numerical Methods for PDEs (7.5 ECTS)
* Mathematical Models with PDEs (7.5 ECTS)
Second semester (at FME-UPC or Grenoble INP-UGA)
* Master Thesis (30 ECTS)
Third semester (at Grenoble INP-UGA)
* Signal and Image processing (6 ECTS)
* Computing Science for big data and HPC (6 ECTS)
* Variational methods applied to modelling (6 ECTS)
* Wavelets and applications (3 ECTS)
* Non-smooth convex optimization methods (3 ECTS)
* Numerical optimal transport and geometry (3 ECTS)
* Temporal and spatial point processes (3 ECTS)
Path 3: Machine learning
First semester (at FME-UPC)
* Graph Theory (7.5 ECTS)
* Discrete and Algorithmic Geometry (7.5 ECTS)
* Numerical Methods for PDEs (7.5 ECTS)
* Mathematical Models with PDEs or Mathematical Models in Biology (7.5 ECTS)
Second semester (at FME-UPC or Grenoble INP-UGA)
* Master Thesis (30 ECTS)
Third semester (at Grenoble INP-UGA)
* Object oriented & software design (6 ECTS)
* Applied Probability and Statistics (6 ECTS)
* Statistical Analysis and document mining (6 ECTS)
* Machine learning fundamentals (3 ECTS)
* Inverse problem and data assymilation: variational and Bayesian approaches (3 ECTS)
* Kernel methods for machine learning (3 ECTS)
* Reinforcement learning (3 ECTS)
* Applied Probability and Statistics (6 ECTS)
* Statistical Analysis and document mining (6 ECTS)
* Machine learning fundamentals (3 ECTS)
* Inverse problem and data assymilation: variational and Bayesian approaches (3 ECTS)
* Kernel methods for machine learning (3 ECTS)
* Reinforcement learning (3 ECTS)
Path 4: Mathematical Optimization
First semester (at FME-UPC)
* Graph Theory (7.5 ECTS)
* Discrete and Algorithmic Geometry (7.5 ECTS)
* Numerical Methods for PDEs (7.5 ECTS)
* Mathematical Models with PDEs or Mathematical Models in Biology (7.5 ECTS)
Second semester (at FME-UPC or Grenoble INP-UGA)
* Master Thesis (30 ECTS)
Third semester (at Grenoble INP-UGA)
* Object oriented & software design (6 ECTS)
* Applied Probability and Statistics (6 ECTS)
* Statistical Analysis and document mining (6 ECTS)
* Nonsmooth Convex Optimization Methods (3 ECTS)
* Model exploration for approximation of complex, high dimensional problems (3 ECTS)
* Efficient methods in optimization (3 ECTS)
* Numerical optimal transport and geometry (3 ECTS)
* Applied Probability and Statistics (6 ECTS)
* Statistical Analysis and document mining (6 ECTS)
* Nonsmooth Convex Optimization Methods (3 ECTS)
* Model exploration for approximation of complex, high dimensional problems (3 ECTS)
* Efficient methods in optimization (3 ECTS)
* Numerical optimal transport and geometry (3 ECTS)
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