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for a postdoctoral research position in the fields of linear algebra and high-performance computing (HPC). This position offers an exciting opportunity to work on cutting-edge research projects
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for a postdoctoral research position in the fields of linear algebra and high-performance computing (HPC). This position offers an exciting opportunity to work on cutting-edge research projects
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computing (HPC). This position offers an exciting opportunity to work on cutting-edge research projects at the intersection of numerical linear algebra and advanced HPC. The candidate will join an
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Daegu-Gyeongbuk Institute of Science and Technology | Republic, Kansas | United States | about 10 hours ago
, particularly in connection with the geometry of secant varieties; (2) Combinatorial/Computational Algebraic Geometry; (3) Enumerative Geometry. Qualifications: Candidates must (1) hold a Ph.D. or expect to
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of mathematics, and has an active postdoc and visitors' program. Applicants in all areas of mathematics covered by the research groups of the department will be considered. In particular, there will be postdoc
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, Germany [map ] Subject Area: Algebra and Combinatorics Appl Deadline: 2025/12/07 11:59PM (posted 2025/11/03, listed until 2026/01/22) Position Description: Apply Position Description Nestled in a modern
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Deadline 31 Jan 2026 - 00:00 (UTC) Type of Contract Other Job Status Full-time Is the job funded through the EU Research Framework Programme? Not funded by a EU programme Is the Job related to staff position
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symmetries arising in quantum field theories. More specifically, it focuses on the representation theory of infinite-dimensional Lie algebras such as Kac–Moody algebras, and more generally, on vertex algebras
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algebras, in particular deformation theory. It also aims to further develop the modular representation theory of profinite groups. A background in the representation theory of either algebras or finite
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to work on the EPSRC project "Applications of symplectic geometry to algebra". The successful candidate will join a vibrant research environment within the School of Mathematics and Statistics, which has a