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one of the existing areas of strength of the Department. In pure mathematics, these include algebraic geometry, number theory, representation theory, invariant theory, dynamical systems, free
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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 theoretic systems, described by
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from all research areas in mathematics, priority will be given to applicants working in a field closely related to one of the following subjects: Number Theory and Representation Theory Algebraic
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Laboratoire de Physique des Interfaces et des Couches Minces (LPICM), UMR CNRS/École Polytechnique, | Palaiseau, le de France | France | 30 days ago
expertise in optical instrumentation, measurements on complex systems, data processing, and physical modeling. Strong knowledge of physics and algebraic calculus. Proficiency in programming complex
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analysis, including numerical linear algebra and high-order methods High performance computing and open source software libraries (For a full description of CCM research areas and scientific staff, please
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machine learning and/or image analysis/computer vision A solid and documented background in machine learning, mathematics, linear algebra, and/or statistics Documented knowledge and experience in Python
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with the research group Digital Signal Processing and Image Analysis as part of Visual Intelligence , Norway’s leading research centre in deep learning for image analysis. Starting date as soon as
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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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of pure mathematics, including algebraic geometry and algebraic topology, complex analysis, logic, mathematical physics, number theory, operator theory, partial differential equations, and representation
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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