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strong experience in the analysis of partial differential equations. The research topic of the postdoc will be on issues of long time dynamics and singularity formation, for waves, fluids, or reaction
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, Berlin 10099, Germany [map ] Subject Areas: Numeric Analysis, Partial Differential Equations Appl Deadline: 2026/04/11 04:59 AM UnitedKingdomTime (posted 2026/02/13 05:00 AM UnitedKingdomTime) Position
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differential equations, spectral analysis, and scientific computing techniques. Proficiency in programming (MATLAB, Python, or equivalent) is required for developing and implementing numerical models. Experience
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-dynamical or environmental systems Research on quantum and hybrid quantum–classical algorithms for solving partial differential equations Implementation, testing, and benchmarking of computational methods
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Okinawa Institute of Science and Technology, Analysis and Partial Differential Equations Unit Position ID: 3260-POSTDOC [#26877] Position Title: Position Type: Postdoctoral Position Location: Onna
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of reaction-diffusion partial differential equations, called the monodomain equations, can simulate cardiac electrophysiology, but require precise physiological data and are computationally expensive, limiting
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Associação do Instituto Superior Técnico para a Investigação e Desenvolvimento _IST-ID | Portugal | 9 days ago
have at least two published papers in applied mathematics to biology with methods from ordinary and partial differential equations, graph theory, dynamical systems and/or probability and statistics. He
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Max Planck Institute for Mathematics in the Sciences | Leipzig, Sachsen | Germany | about 22 hours ago
Mathematics, Physics, or a closely related field. Strong background in partial differential equations and stochastic analysis and a genuine interest in its applications to fluid dynamics or related areas
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on problems in differential geometry, geometric analysis, and partial differential equations. The findings will be published in peer reviewed journals and presented by the postdoc at research conferences
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, Lausanne 1015, Switzerland [map ] Subject Areas: • stochastic differential equations (SDEs); stochastic partial differential equations (SPDEs); stochastic processes on manifolds; multi-scale stochastic