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Department 1: Algorithms, Computation, Image & Geometry

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