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. Funding Notes This project is for Self-funded students or students with external funding. References https://gravity-cosmology.sites.sheffield.ac.uk/phd-projects https://sites.google.com/a/sheffield.ac.uk
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pursue cutting-edge research in the basic science and practically relevant applications of geometry, probability, and computing to the design of democratic mechanisms, including redistricting and
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candidates perusing research within any of the following fields: algebra, algebraic geometry, differential geometry, algebraic topology, complex geometry, quantum topology, geometric analysis, operator algebra
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Evans, Peter Jossen, Asuka Kumon, Payman L Kassaei, Steve Lester, Rachel Newton, Owen Patashnick, Beth Romano and Igor Wigman, as well as several postdoctoral researchers and PhD students. We benefit from
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Associação do Instituto Superior Técnico para a Investigação e Desenvolvimento _IST-ID | Portugal | 3 months ago
of enrollment at an academic degree course (PhD). Applications must be submitted using this form: https://forms.gle/KKdijWrsPUxCuAXZ9 Where to apply Website https://forms.gle/KKdijWrsPUxCuAXZ9
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(including PhD) research experience of 4 years. Application Procedure: Submit (in English, PDF version) a cover letter, a 2-page research plan, a CV plus copies of 3 most significant publications, and names
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geometry. These characterizations will be done within the IRCER thanks to the developed experimental optical setup by fluorescence imaging or in collaboration with the members of the LACE consortium. Where
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Inria, the French national research institute for the digital sciences | Villeneuve la Garenne, le de France | France | about 2 months ago
potentially lead to a PhD funded by the PEPR Maths-VivES. Missions: With the support of the supervisors Clément Cancès and Ludovic Métivier, the selected candidate will develop a 1D prototype code for the wave
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coherent beams at ESRF, notably in the field of far-field (including Bragg geometry) or near-field imaging. The position will present particular challenges in the development of phasing algorithms, data
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Algebraic Geometry, Geometric Analysis, and Mathematical Physics to Number Theory, Probability & Financial Mathematics, and Topology, reflecting the department?s deep commitment to both foundational theory