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Offer Starting Date 5 Jan 2026 Is the job funded through the EU Research Framework Programme? Not funded by a EU programme Is the Job related to staff position within a Research Infrastructure? No Offer
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, Geography, Civil Engineering, Computer Science, Mathematics, Physics or a related quantitative field. Skills and Knowledge: Knowledge of scientific computing, data assimilation, and machine learning
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theory, and more recently, the structure of observable algebras in quantum field theory. This project looks at time observables as quantum reference frames of both quantum mechanical and quantum field
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Minimum Qualifications: PhD in Geology, Geography, Civil Engineering, Computer Science, Mathematics, Physics or a related quantitative field. Skills and Knowledge: Knowledge of scientific computing, data
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consideration will be given to applicants with interests aligned with areas of research in the Department of Mathematics that include algebra, analysis, applied/computational mathematics, bio-medical mathematics
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Computer Science, Mathematics, Physics, Applied Economics, or a related quantitative field. Skills and Knowledge: Knowledge of scientific computing, data assimilation, and machine learning frameworks. Proficiency in
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obtaining, a PhD in computer science, engineering, mathematics, or a related physical sciences discipline, with research expertise in areas such as hardware-aware AI security, approximate computing, or secure
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to calculate your points for admission. Emphasis is also placed on your: background in algebraic or symplectic geometry or mathematical physics programming skills and experience with computer algebra packages
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aligned with areas of research in the Department of Mathematics that include algebra, analysis, applied/computational mathematics, bio-medical mathematics, data science, differential equations, mathematical
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differential and integral identities involving modular forms. Knowledge in the theory of integer lattices. Strong foundation in algebra, analysis, and topology required to study modular forms from both analytic