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Mathematics. 2) Have a solid foundation and have some partial results in at least one of following topics: Biration Geometry, Geometric Representation, Nonabelian Hodge Theory, p-adic Hodge Theory. Compensation
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University of Alberta, Mathematical and Statistical Sciences Position ID: UAlberta -PDF [#26484] Position Title: Position Type: Postdoctoral Position Location: Edmonton, Alberta T6G 2G1, Canada
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Job Purpose You will contribute to a project investigating the role of sleep and circadian disruption in mood disorders and their comorbidity with cardiometabolic disease, working with Dr Laura Lyall. The successful candidate will also be expected to contribute to the formulation and submission...
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visual representation and analysis of large-scale 2D/3D scientific data. This position resides in the Data Visualization Group in the Data and AI Systems Section, Computer Science and Mathematics Division
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Dependent type theory is a foundation of mathematics that allows us to mechanise arguments, and is closely related to higher category theory. It serves as that basis of programming languages and
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/operations research, or an equivalent qualification and must have no more than five years of post-qualification experience at the time of application; and (b) solid mathematical background. Applicants
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experimentally investigated. About you You should possess a PhD or DPhil (or be near completion of) in the field of engineering, physics or applied mathematics together with relevant experience in the field
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across science, technology, engineering, and mathematics includingmedicine (STEM). Through AI4X-PDF, we aim to cultivate the next generation of research leaders working at the intersection of AI and STEM
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, Data Science & Scientific Computing, Earth Science, Mathematics, Physics, Neuroscience and interdisciplinary areas to apply for the ISTernship program.The ISTernship (“ISTA-” + “(int)ernship”) is a
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observations. You will work in close contact with Professor Rainer Hollerbach in the Department of Applied Mathematics, and will join the Astrophysical and Geophysical Fluid Dynamics research group, which is