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Department 1: Algorithms, Computation, Image & Geometry

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