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8 Jul 2026 Job Information Organisation/Company University College Dublin Research Field Mathematics » Algebra Researcher Profile First Stage Researcher (R1) Application Deadline 4 Aug 2026 - 10:57
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and physical systems, including topics such as differential geometry, invariant theory, algebraic and metric geometry, symmetry, geometric data analysis, and infinite-dimensional geometric structures
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Position Description Join a dynamic research group focused on (noncommutative) algebraic geometry, with connections to representation theory. This position offers opportunities for collaboration
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Researcher will work in Professor Benjamin Peherstorfer’s group (https://cims.nyu.edu/~pehersto/ ) on scientific machine learning at the Courant Institute of Mathematical Sciences where they will help
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Systems, and Representations of Lie Algebras, at the Department of Mathematics, the PMF – 1 person. Where to apply Website https://posao.pmf.hr/opening-login?openingUUID=10a5291a-ffb5-448d-954e-242933cd
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fields. Based upon available funding, this position may have a teaching load of up to 3 courses per year, which range from standard subjects like calculus or linear algebra, to other more advanced subjects
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Click to read more about the Dublin Innovation Institute (DII): https://dublininstitute.northeastern.edu/about/ Term: 10 months, full time Reports to: Dr. Shashi Murthy, Head of Institute. Prof. Giovanni
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of physics, including in high energy and condensed matter systems. Applicants with a background in algebraic topology, higher geometry, or mathematical physics are encouraged to apply. Terms of employment
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University of California, Los Angeles | Los Angeles, California | United States | about 2 months ago
the following materials as a single PDF document to [email protected] with the subject line "Postdoc Application – [Your Last Name]" Lab: https://parklab.ucla.edu/ Qualifications Basic qualifications • Ph.D. in
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, differential equations, linear algebra to answer how neural computations are implemented in neural networks, both in individual neurons and at the level of large circuits. We are computational group that works