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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 being part of
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mathematics and AI methods to address real-world challenges. What we’re looking for You will hold a PhD in mathematics or a related discipline and be able to demonstrate previous research experience in using
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; Analysis; Bubble Dynamics; Combinatorics, Probability and Algorithms; Continuum Mechanics; Geometry and Mathematical Physics; Mathematical Biology and Healthcare; Mathematical Data Science; Nonlinear Systems
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well as postdocs and PhD students. Although STFC funding decisions are still not finalised, we hope to have funding confirmation in time to make offers well before the January 30th agreed deadline for HEP postdocs
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requirements for this post are as follows: • A PhD or equivalent level of professional qualifications and/or experience in low-dimensional topology or closely related fields • Clear evidence of outstanding
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. Candidates must contribute to fostering a collegial environment and demonstrate their commitment to equality, diversity and inclusion. The successful candidates must have a PhD in theoretical particle physics
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at candidates working in String Theory and Quantum Field Theory, broadly interpreted. You should hold a PhD (or equivalent) in Theoretical Physics or a closely related discipline, either awarded or anticipated
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for Research Staff Development for more information. About you To be successful in this role, we are looking for candidates to have the following skills and experience: Essential criteria 1. PhD qualified
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qualification is a PhD (or equivalent) in Mathematics or a related area. Candidates are expected to have or clearly be developing an internationally recognized research record, and a solid commitment to teaching
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. They will have completed their PhD in theoretical physics or mathematics in the last few years, or be in the final year of it. They should have lived in Russia, but need not reside there when applying. ❧ We