1,065 parallel-computing-numerical-methods "Institute of Computer Science" positions at Michigan State University
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aspects of socio-technical systems. Data science skills and an interest in spatial modeling are highly desirable. Experience with multi-disciplinary teams deploying mixed methods in complementary ways
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python), computational mechanics and fluid dynamics, numerical methods, machine learning, and the finite element method. In this position, the candidate will develop data-driven multiscale/multiphysics
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orientation, gender identity, national origin, citizenship, age, disability or protected veteran status. Required Degree Doctorate -Biophysics, Biochemistry, Physics, Computer Science, Mathematics, Chemical
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Position Summary The successful candidate will hold a PhD in Physics, Mathematics, Computer Science, or related field, and will have significant research interests and demonstrated success in quantum
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The Alizadeh research group studies land–atmosphere interaction using satellite observations of soil moisture, vegetation water status, evapotranspiration, and photosynthesis. The Research Assistant
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be a U.S. citizen. Minimum Requirements Knowledge equivalent to that which normally would be acquired by completing a four-year college degree program in Computer Science, Information Systems, Business
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, biodiversity), U.S. agricultural and conservation policy, and / or Process-based ecosystem models and their outcomes Knowledge of statistical analysis, and experience using one or more statistical computing
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cellular environments, and, more generally, exploration of the sequence-structure-dynamics-function relationships of biomolecules in cellular environments. Research will involve a range of computational
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most of their time (60%) conducting community-engaged research (centered on current and emerging environmental contaminants, how exposure to them is distributed throughout populations, methods to
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Desired Qualifications Strong background in biomechanics, biomedical engineering, computational mechanics, or equivalent fields. Strong foundation in numerical methods, especially the finite element