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Development of FEM 2.0 models based on CUF for the analysis of multiphysics problems - Ref. 21/26/CR
? Not funded by a EU programme Is the Job related to staff position within a Research Infrastructure? No Offer Description Development of FEM 2.0 models based on CUF for the analysis of multiphysics
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Université Paris-Saclay GS Sciences de l'ingénierie et des systèmes | Saint Aubin Routot, Haute Normandie | France | 4 days ago
Phase 1. Un premier un modèle morphologique par éléments finis (FEM) basé sur la segmentation d'images 3D qui incorporera les lois de comportements mécaniques obtenus. La segmentation des images 3D
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the multicomponent ceramic coatings (supervisor: doc. RNDr. František Lofaj, DrSc.) 4. FEM of micromechanical tests of hard coatings (supervisor: doc. RNDr. František Lofaj, DrSc.) 5. Catalysts for water
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development, computer-aided design and calculation (CAD, FEM), computer-aided manufacturing (CAD-CAM), fundamentals of mechanical engineering and machine dynamics Participation in the development of new courses
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numerical modeling using CFD and FEM techniques, the use of generative CAD tools and shape optimization methods, as well as the integration of experimental and structural measurements with simulation data
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Programme? Not funded by a EU programme Is the Job related to staff position within a Research Infrastructure? No Offer Description => Lien du sujet avec Figure : https://groupes.renater.fr/sympa/attach
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sensores piezoeléctricos y ópticos. Tratamiento de datos (preprocesado y postprocesado) Realización de ensayos mecánicos y térmicos. Validación mediante FEM / Selection and characterisation of piezoelectric
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? Not funded by a EU programme Is the Job related to staff position within a Research Infrastructure? No Offer Description Development of High-Order Structural Models Based on CUF and Advanced FEM
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engineering research focuses on applied mechanics, such as solid mechanics, the finite element method (FEM) and fracture mechanics related to various types of material. The materials engineering research
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parabolic PDEs such as the heat equation. More precisely, you shall investigate space-time finite element methods (FEM) and space-time boundary element methods (BEM), which both discretize the PDE as a whole