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Max Planck Institute for Mathematics in the Sciences | Leipzig, Sachsen | Germany | about 8 hours ago
Research Group "Cluster Algebras" of Dani Kaufman has openings for PhD Student and Postdoctoral Researcher Positions. The group is based at the Max Planck Institute for Mathematics in the Sciences, a
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in soft and active systems. As a postdoctoral researcher, you will have the opportunity to work on projects such as investigating multicellular organization in curved geometries, exploring the rheology
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candidate will be encouraged to develop and pursue their own approaches to research. Applicants should have/or be close to obtaining a PhD in algebra, geometry or statistics, have an interest in applied
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, algebraic geometry and mathematical physics" grant. The successful candidate is expected to collaborate on research projects on the representation theory of quantum loop groups (as well as their Yangian and
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, geometry and analysis, with a focus on research at the interface of these areas. About the Positions Successful candidates will join a vibrant and international research environment, collaborating closely
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. About You The successful applicant will have, or soon obtain, a PhD degree in mathematics or related, or equivalent level of professional qualifications and experience, with expertise in at least one of
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, Mathematical Modelling and Self-Learning Systems, and Data Science and Analytics as well as a strong PhD programme. The Mathematics Group comprises nine permanent members of staff working across the areas
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reconstruction algorithms that incorporate multiply-beam coherent scattering imaging in a grazing incidence geometry to improve the spatial resolution to ultimately demonstrate the utility of the novel coherent
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: A PhD in Computer Science, Engineering, Mathematics, theoretical Physics or other degree programs from top universities involving at least one of the following topics: Machine Learning, AI, Dynamic
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focus on resolving the flow mechanics and resultant wall pressure loading produced by vortex rings impacting surfaces of varying geometry. The work is applicable to the production of human phonation