În perioada 22-26 iunie 2026 a avut loc al 17-lea Colocviu Franco-Român de Matematici Aplicate la Université de Lorraine, Institut Élie Cartan de Lorraine în Nancy.
Mihai Nechita (Institutul de Calcul Tiberiu Popoviciu) și Marina Vidrascu (Inria Paris) au organizat Minisimpozionul Scientific computing, numerical analysis and data driven computing cu următoarele comunicări invitate:
Luni (22 iunie) orele 15:45-17:45
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Victorița Dolean (TU Eindhoven), Local feature filtering for scalable and well-conditioned domain-decomposed random feature methods
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Ionel Popescu (Universitatea din București), Regularity and breaking the curse of dimensionality for Dirichlet boundary problems via stochastic representations
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Corrie James (Inria Paris), Inverse problems enriched by population data
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Rareș Răhăian (Institutul de Calcul Tiberiu Popoviciu & Universitatea Babeș-Bolyai Cluj-Napoca), On regularization for the elliptic Cauchy problem
Marți (23 iunie) orele 10:30-12:30
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Alexandre Ern (École Nationale des Ponts et Chaussées & Inria Paris), Convergence of explicit Runge-Kutta/discontinuous Galerkin approximations of the first-order form of Maxwell’s equations
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Muriel Boulakia (Université de Versailles), Numerical identification of coefficients in an elliptic problem
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Iulian Cîmpean (Universitatea din București), A Feynman-Kac numerical approach to the Calderon inverse problem for the stationary Schrödinger equation
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Ana-Maria Oriță (Université Clermont Auvergne), Observability of the wave equation under higher order finite difference discretizations
Miercuri (24 iunie) orele 10:30-12:30
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Marcela Szopos (Université Paris Cité), Model order reduction and sensitivity analysis for complex ocular simulations
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Andrei Gasparovici (Universitatea Babeș-Bolyai Cluj-Napoca & Siemens România), Operator learning for flow field predictions on non-parametric domains
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Andreea Grecu (Universitatea din București), A Monte Carlo discretization method for nonlinear variational PDEs
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Nicolae Suciu (Institutul de Calcul Tiberiu Popoviciu), Programming with Chebfun. Case study: Richards equation
