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, Okinawa 904-2211, Japan [map ] Subject Area: Analysis and Partial Differential Equations (PDE) Appl Deadline: 2026/02/28 11:59PM * (posted 2025/08/20, listed until 2026/02/28) Position Description: Apply
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simulations to identify key mechanistic drivers of viral persistence and immune response, and use SciML to automatically select ODE/PDE models that include these mechanisms. The postdoc will develop
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functional inequalities Rough paths, stochastic differential equations and stochastic PDEs Sub-Riemannian geometry The positions are full-time, fixed-term appointments, with an earliest start date on February
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approaches (e.g. ODE/PDE-Modelling, Agent Based Modelling) Experience in mathematical analysis of data-driven methods Solid experience in programming (R, Matlab, Python, etc.) Competence in working in inter
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functional inequalities Rough paths, stochastic differential equations and stochastic PDEs The positions are full-time, fixed-term appointments, with an earliest start date on February 1st 2026. Attractive
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are looking for: a highly motivated researcher with at least 3 years of research experience (possibly as part of the PhD) in a field related to mathematical analysis of partial differential equations (PDEs
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surrogate models that approximate complex physical and biological systems traditionally modeled by PDEs or other computationally expensive simulations. By incorporating physical priors such as conservation
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Massachusetts Institute of Technology (MIT) | Cambridge, Massachusetts | United States | about 1 month ago
: PhD in nuclear engineering, applied physics, computational science, or a closely related field; demonstrated experience in Multiphysics modelling, numerical methods for PDEs, and code verification and
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or expect to hold a Ph.D. degree in Mathematics. 2) Have a solid background in one of the following fields: Kahler geometry, geometric PDEs (Ricci flow, harmonic map, Hermitian-Yang-Mills connection
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measure theory and o-minimal geometry; • Ill-posed PDEs such as div(v)=F; • Non-absolutely convergent integration theories; • Radon-Nikodymification of geometric measures. Job Description Position