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-Doctoral Associate to conduct research in geometric and topological aspects of physics, including in high energy and condensed matter systems. Applicants with a background in algebraic topology, higher
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, Teamwork, Safety, and Service Basic Qualifications: A Ph.D. degree in Mathematics, Computer Science, Physics, Chemistry, Engineering, or a related discipline. A strong foundation in linear algebra (tensor
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, applied mathematics, computational science, biophysics, biomedical engineering, or a closely related field. Strong background in nonlinear continuum mechanics, tensor algebra, and finite element modeling
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of computing, automata theory, graph theory, discrete mathematics, probability theory and stochastics, and linear algebra. We also value skills in e.g. using computational techniques in TCS, familiarity with
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applications for one postdoctoral position in theoretical physics with focus at the intersection of operator algebras and high energy physics, to begin September 1, 2026. Current faculty in the high energy
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of functional programming and formal methods. In addition to theory development, your work will have the potential to scale algebraically-accountable architectures to high-stakes, continuous domains, encompassing
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algebra and geometry, [email protected] Philip Gerlee, responsible for ULF at Chalmers, [email protected] We look forward to your application! *** Chalmers declines to consider all offers
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of compiler- or AI‑generated code. Mathematical Foundations: Background in linear algebra, graph algorithms, and related areas central to dataflow and tensor optimization. Hardware/Software Co‑Design
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research and development spanning areas such as optimization, Fourier analysis, numerical linear algebra, statistics, machine learning, and high-performance computing for one or more of the following: (1
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University of North Carolina at Chapel Hill | Chapel Hill, North Carolina | United States | 2 months ago
applications for a postdoctoral position in the Algebra-Geometry-Topology group, with a focus on Geometric Representation Theory and related areas at the interface of Algebraic Geometry, Representation Theory