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Department 1: Algorithms, Computation, Image & Geometry

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