About Fabio Credali Fabio Credali Postdoctoral Research Fellow, Applied Mathematics and Computational Science Fabio Credali obtained the Ph.D. in Applied Mathematics and Computational Sciences at KAUST in cotutelle with the Joint Ph.D. program in Computational Mathematics at Universita` di Pavia (Italy) and Universita` della Svizzera Italiana (Switzerland) under the supervision of Daniele Boffi and Silvia Bertoluzza. He defended the thesis "Numerical approximation of PDEs on complex geometries: fluid-structure interaction problems and virtual element methods" on November 28, 2023. Education Profile Ph.D. Applied Mathematics and Computational Sciences (KAUST) and Computational Mathematics and Decision Events Presented Events Sep 27 - Oct 3, 2026 Finite Element Approximation of Fluid-Structure Interaction Problems Fabio Credali, Postdoctoral Research Fellow, Applied Mathematics and Computational Science Oct 1, 12:00 - 13:00 B9 R2325 finite element method approximation fluid dynamics Computer simulations We review the main strategies for the finite element approximation of fluid-structure interaction problems and then focus on one of them, the fictitious domain method, analyzing its formulation and convergence properties. Nov 26 - Dec 2, 2023 Numerical approximation of PDEs on complex geometries: fluid-structure interaction problems and virtual element methods Fabio Credali, Postdoctoral Research Fellow, Applied Mathematics and Computational Science Nov 28, 16:30 - 18:30 KAUST The studies in numerical approximation of partial differential equations are characterized by the necessity of managing complex geometries and their discretization. We focus our attention on two different fields where complex geometries are very common: the mathematical modeling of fluid-structure interaction problems and the family of virtual element methods.
Finite Element Approximation of Fluid-Structure Interaction Problems Fabio Credali, Postdoctoral Research Fellow, Applied Mathematics and Computational Science Oct 1, 12:00 - 13:00 B9 R2325 finite element method approximation fluid dynamics Computer simulations We review the main strategies for the finite element approximation of fluid-structure interaction problems and then focus on one of them, the fictitious domain method, analyzing its formulation and convergence properties.
Numerical approximation of PDEs on complex geometries: fluid-structure interaction problems and virtual element methods Fabio Credali, Postdoctoral Research Fellow, Applied Mathematics and Computational Science Nov 28, 16:30 - 18:30 KAUST The studies in numerical approximation of partial differential equations are characterized by the necessity of managing complex geometries and their discretization. We focus our attention on two different fields where complex geometries are very common: the mathematical modeling of fluid-structure interaction problems and the family of virtual element methods.
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