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United States Application Deadline 24 Oct 2026 - 23:59 (America/Los_Angeles) Type of Contract Not Applicable Job Status Full-time Hours Per Week 40 Is the job funded through the EU Research Framework Programme
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/modeling, at the Electrical and Computer Engineering Department, and in collaboration with the Applied Mathematics Department, Santa Clara University. This is an in-person position at Santa Clara University
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Position Overview We are seeking a highly motivated Postdoctoral Researcher to join the Computational Turbulence Laboratory (CTLab) in the Department of Aerospace Engineering at the University of Kansas
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at the time the application is submitted) PhD (or equivalent foreign degree) in mathematics or closely related field (applied mathematics, operations research, theoretical computer science, etc.). It is
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31514BR Aerospace Engineering Position Overview We are seeking a highly motivated Postdoctoral Researcher to join the Computational Turbulence Laboratory (CTLab) in the Department of Aerospace
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, sustainability, and computational social choice. Applicants should be recent PhD graduates in computer science, mathematics, statistics, economics, information science, operations research, or a related field
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National Aeronautics and Space Administration (NASA) | Fields Landing, California | United States | about 4 hours ago
Postdoctoral Program website for application instructions and requirements: How to Apply | NASA Postdoctoral Program (orau.org) A complete application to the NASA Postdoctoral Program includes: Research proposal
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analysis, combinatorics, computational mathematics, differential equations, dynamical systems, geometry, graph theory, mathematical biology, mathematics education, number theory, probability, and statistics
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damage in realistic geometries; investigate surrogate models; make original research contributions to the PSFC program; and produce work for publication, present work at scientific conferences, and mentor
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research interests are non-Lorentzian field theory and gravity (e.g. Galilean, Carrollian, and Lifshitz geometries), non-AdS extensions of gauge/gravity dualities (e.g. non-relativistic holography