Analysis
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integrable Hamiltonian Systems, exact solutions, asymptotic behaviour of solutions in space time, direct and inverse
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viscosity solutions, Hamilton-Jacobi equations, analytic hypoellipticity
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Elliptic and parabolic equations, Regularity theory, Calculus of Variations
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potential theory, spaces of holomorphic functions, integral inequalities
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Compensated compactness, Carnot groups, Differential forms, Poincaré Inequalities, Homogenization
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Carnot Groups, Sub-Laplacians, Campbell-Baker-Hausdorff formula, Potential Theory, Stratified Groups, Homogeneous
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Analytic and Gevrey Hypoellipticity for sums of squares, Global regularity for sums of squares defined on the torus,
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Partial Differential Equations, Calculus of Variations
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Elliptic nonlocal equations, nonlocal minimal surfaces, fractional mean curvature flow
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Analysis in Lie groups and subriemannian structures, surfaces in subriemannian setting, subelliptic equations,
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divergence-measure fields, Gauss-Green formulas, fractional Sobolev spaces, fractional gradient
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Elliptic equations, Calculus of variations
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Wentzell boundary conditions, Elliptic problems, Functional calculus, Maximal regularity
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Measures of curvatures, Carnot-Charathéodory distance, Free boundary problems, Carnot groups, Elliptic and Subelliptic
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Radial solutions, Singular solutions, Critical and supercritical Elliptic equations, Fowler transformation,
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PDEs, visual cortex, differential geometry, sub-Riemannian geometry, contact structures, PDEs on cortical models
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Harmonic Analysis, Complex Analysis, Compressed Sensing Theory for MRI
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harmonic analysis; one and several complex variables; elliptic equations
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Stochastic Differential Equation (SDE), Partial Differential Equation (PDE), Fundamental solution
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Descriptive Set Theory, Category Theory, Homological Algebra, Algebraic Topology, Operator Algebra, Ergodic Theory,
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Geometric and nonlinear analysis
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Fully nonlinear degenerate elliptic PDE's, Subelliptic PDE's, SubRiemannian structures
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sums of squares of vector fields, hypoellipticity, a priori estimates, pseudodifferential operators
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Geometric analysis of PDEs, Solvability, Lower-bound estimates, Spectral theory
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Stochastic analysis, Stochastic (ordinary and partial) differential equations, Hypoelliptic equations,
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mathematical models of AD, Carnot groups, differential forms, compensated compactness, homogenization, statistical
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Local and nonlocal elliptic PDEs, Qualitative properties of solutions, Geometric analysis