index - Labex Bézout - Modèles et algorithmes : du discret au continu

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Mahler conjecture Bijective transformations Formal languages Incidence geometry Brunn–Minkowski Discrepancy Covariance matrices C-epsilon density patchs Deinterlacing Image segmentation Block-coordinate approach C-1 Majorization-minimization Hankel matrices Boundary penalty Concentration of measure Elliptic equations Keywords Large random matrices Discretization adaptation Estimation erreur Local characterization Striated regularity Combinatorial analysis Algebraic construction Image analysis Formal series Anscombe transform Kinetic equation Digital topology Stable process Expansion Honeycomb geometry Bijectivity Embeddings Linear Involutions Aubin–Nitsche duality argument Inverse problems Electricity Markets Dis- crete Poincaré inequality Inner radius Lockdown Complex-valued signals Digital geometry Majorization Combinatorial Optimization COVID-19 Optimization Hausdorff distance Edge finite elements Automata theory Bifix Codes Convex optimization Image consistency Lévy process Magnetic resonance imaging Hierarchical watersheds Almost-group automata Density in small time Digitized rotations LAMN property Discontinuous Galerkin method Adaptation HP 3D Image reconstruction Boussinesq equations Goodness-of-fit tests Hexagonal grid Manifolds Hyperbolic systems with relaxation sources Langevin dynamics Hall's Theorem Interval Exchanges Coulomb gas Incompressible flows Convex hull Combination of saliency maps Adaptation modèle Descent methods Sampling Interfaces Local Search Intensive Care Unit ICU Hybrid Monte Carlo Adaptive test Dyck shifts Duality Heawood Inequality Hierarchy of partitions Heterogeneous coefficients Malliavin calculus for jump processes A posteriori estimates Finite elements Inhomogeneous Navier-Stokes equations Certification Adjoint problem Error estimates Adjoint Deconvolution Subspace algorithms Detection

 

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