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Magma Research Associates / Magma Research Fellows to develop and maintain the Magma computer algebra system (http://magma.maths.usyd.edu.au/magma/ ). These positions are based at the University
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Qualifications: PhD or equivalent doctoral degree in mathematical sciences or a closely related field by August 16, 2027. Preferred Qualifications: Research focuses on algebra, broadly defined Experience teaching
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, formal methods, and/or networking, with interests in one or more of the following areas: NetKAT and its extensions, symbolic automata, routing algebras, packet scheduling, and AI-based cybersecurity. Main
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Mathematics » Applied mathematics Researcher Profile First Stage Researcher (R1) Positions PhD Positions Application Deadline 22 Oct 2026 - 12:00 (Europe/Berlin) Country Germany Type of Contract Temporary Job
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equivariant homotopy theory, commutative algebra, and representation theory. About the Person Essential criteria: PhD or equivalent in Mathematics, either received or expected submission before the beginning of
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Australian National University | Canberra, Australian Capital Territory | Australia | about 12 hours ago
research community, with strengths across pure, applied and computational mathematics. Current research areas include algebraic geometry, representation theory, number theory, algebraic and geometric
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Website http://www.unicas.it Requirements Additional Information Eligibility criteria PhD, previous research experience, participation in research projects, publications Eligible destination country/ies
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visits to the German partners, and participation in international conferences. The recruited person will interact with the other PhD students and postdoctoral researchers of the project, as well as with
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colleagues in a supportive and encouraging environment that puts an emphasis on teamwork. Research areas of interest include, but are not restricted to, Algebra, Algebraic Geometry, Combinatorics, Data Science
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https://www.ntu.edu.sg/spms We are looking for a Research Fellow to join Dr. Kay Jin Lim's research group and contribute to advancing the study of representation theory of finite-dimensional algebras