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Department 1: Algorithms, Computation, Image & Geometry

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Finite field Augmented reality Computer algebra Cylindrical algebraic decomposition Grid method Optimal transport Biomechanical Modeling Delaunay triangulation Segmentation Discrete structure Noise Singularities Deconvolution Computer Assisted Surgery Additive Manufacturing Voronoi diagrams Software Cryptographie Regression Cryptanalysis Computational geometry Checkerboard Number field sieve Differentiator System identification Fonctions thêta Fabrication Parallel robot Hyperelliptic curves GPU 3D printing Margin classifiers Displacement Metrology Neural networks Delaney-Dress tiling theory Shape modeling Hybrid systems Courbes hyperelliptiques Discrete logarithm problem Bivariate system Topology Classification Complexity Localized spectrum analysis Impression 3D Faithful rounding 3D Printing Géométrie discrète Digital image correlation Computer vision Dominant points Modeling Finite fields Algorithm Function field sieve Piecewise affine systems Orbifolds Digital geometry Sparsity Number Field Sieve Rademacher complexity Metrological performance Couplage Dominant point Kinematics Courbes elliptiques Learning theory Full-field measurement Heteroscedastic noise Windowed Fourier analysis Optimization Discrete logarithm Design Abelian varieties Parallel computing Inverted pendulum Delaunay triangulations Discrete hyperplane Corps finis Switched regression Medical imaging Isogénies Cryptography Crible algébrique Machine learning Image registration Additive manufacturing Convex relaxation Optimal pattern Deep learning Global optimization Probabilistic analysis Logarithme discret Factorization Convex optimization Discrete geometry Numerical algorithm Algorithms Theta functions