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Field
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advantageous: Semiclassical analysis Numerical analysis Spectral theory Theory of partial differential equations (PDEs) This opportunity is open to researchers within 0–5 years of PhD award, allowing for career
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project The Chair of Numerical Modelling and Simulation at EPFL is dedicated to the design and analysis of numerical algorithms for partial differential equations. Our research is oriented towards
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differential equations that require careful modeling and analysis. Imaging optics involves the design and optimization of imaging systems, such as cameras and telescopes, to most accurately capture and reproduce
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new approach has emerged that integrates data and mathematical models through neural networks. This has led to the development of a method for solving partial differential equations (PDEs) known as
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to apply: Geometry & Topology (Differential Geometry, Low-Dimensional Topology, Symplectic Geometry, etc.) Partial Differential Equations (PDEs) (Linear & Nonlinear PDEs, Harmonic Analysis & PDEs, etc
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Ability to perform simple mathematic equations Ability to work independently and as part of a team Working knowledge of good personal hygiene practices Experience Requirements and/or Equivalents Entry level
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of the external grids Establish a stochastic differential algebraic equation (SDAE) based analytic framework for interdependent electromechanical and electromagnetic dynamics modelling and analysis Design data
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Assistant Professor/Associate Professor/Senior Associate Professor/ Professor in Applied Mathematics
MATHEMATICS The Department of Applied Mathematics comprises academic staff with active research in analysis of differential equations, numerical analysis and scientific computing, control theory and
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About the Role Applications are invited for a full-time Postdoctoral Research Associate position to work with Professor Ginestra Bianconi on the project Gravity from Entropy (GfE), funded by
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to begin August 2027. Strong candidates working in any area of analysis, including harmonic analysis, measure theory, functional analysis, complex analysis, ordinary differential equations, partial