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Research Fellow in High-Performance Computing Apply for this job See advertisement About the position Position as PhD Research Fellow in High-Performance Computing available at Department of Informatics. The
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of Informatics as a member of the MishMash Centre for AI and Creativity. Starting date no later than February 2, 2027. The fellowship period is three years. Depending on the candidate and the teaching needs
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available at IFI (Informatics Department) / PT (Programming Technology). The fellowship period is three years. Depending on the candidate and the teaching needs of the department, the fellowship period can be
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datafil som lagres på datamaskinen, nettbrettet eller mobiltelefonen din. En cookie er ikke et program som kan inneholde skadelige programmer eller virus. Hvordan nettsiden bruker cookies Cookies er
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. The areas represented include: fluid mechanics, biomechanics, statistics and data science, computational mathematics, combinatorics, partial differential equations, stochastics and risk, algebra, geometry
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the upper segment of their class with respect to academic credentials. Required qualifications: Master’s degree or equivalent in statistics, mathematics, machine learning, computer science or a similar field
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the upper segment of their class with respect to academic credentials. Required qualifications: Applicants must hold a Master's degree or equivalent in informatics, computer science, biomedical engineering
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mobiltelefonen din. En cookie er ikke et program som kan inneholde skadelige programmer eller virus. Hvordan nettsiden bruker cookies Cookies er nødvendig for å få nettsiden til å fungere. Cookies hjelper oss å få
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position in Continuous Experience Recognition for Distributed Co-Creative Immersive Systems, available at the Department of Informatics as a member of the MishMash Centre for AI and Creativity. Starting date
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on theory, methods and applications. The areas represented include: fluid mechanics, biomechanics, statistics and data science, computational mathematics, combinatorics, partial differential equations