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conventional simulators. Finite element-based methods such as Mixed-Finite-Element or Control-Volume methods are convenient thanks to their suitability for complex unstructured grids. Applications are sought
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and high‑order finite‑element software. Position details 35‑hour work week, computer workstation at LJAD, remote work possible. Université Côte d'Azur is located on the French Riviera. It is one
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. Experimental techniques and procedures applied to quasi-fragile materials. Specific Requirements Knowledge: Mechanics of quasi-brittle and viscoelastic materials: rocks and concrete. Finite Element Method
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QUALIFICATIONS: • PhD in Electrical and Computer Engineering, Mechanical Engineering, Physics, or a closely related field. • Demonstrated expertise in MEMS/NEMS design and modeling, including finite element
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theory. Demonstrated experience with finite element methods, including model development, implementation, and validation. Proficiency in scientific programming, with experience in one or more languages
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Research Assistant (m/f/d) with a Ph.D. in Civil Engineering, Engineering Physics, Physics, Mathemat
analysis of parameterized finite‑element models. By integrating data‑driven and FEM‑based approaches, a hybrid model is developed that accurately represents physical relationships while providing real‑time
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to the viscoelastic behavior of polymeric foams under large deformations dynamic loadings. The objective is to simulate, using the finite element method, the response of these porous microstructures under complex
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of precursor transport, heat distribution, the nucleation, and growth of thin films in atomic layer deposition (ALD) reactors. The range of simulations focuses on finite element methods and can include Monte
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skills, especially in the programming of high order finite element methods on polygonal and polyhedral meshes, and a mathematical background in the analysis of finite element methods. Some understanding of
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for unstructured meshes and/or finite element methods. Experience with CFD discretization techniques for unstructured meshes and/or finite elements with an emphasis on highly scalable algorithms for exascale HPC