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Department 1: Algorithms, Computation, Image & Geometry

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