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                (Postdoctoral Level) in the Mathematical Physics Group. This is a temporary position for 5 months, intended to cover a leave of absence in the group. The Mathematical Physics Group conducts internationally 
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                of the mathematical descriptions of signals, to applied research in array signal processing. We are now looking for an outstanding Doctoral Researcher or Postdoctoral Researcher to join the group. The research project 
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                About us The Department of Mathematics at King’s College London is a leading centre for mathematics research in the UK, fostering a vibrant and innovative environment to explore new ways of looking 
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                We invite applications for a Postdoctoral Research Associate in Operator Algebras to work with Professor Stuart White at the Mathematical Institute, University of Oxford. The position is full time 
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                Postdoctoral Research Associate ( Job Number: 25001451) Department of Mathematical Sciences Grade 7: - £38,784 per annum Fixed Term - Full Time Contract Duration: up to 30 months Contracted Hours 
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                Applications are invited for the position of Postdoctoral Research Associate in Dynamics in the Department of Pure Mathematics and Mathematical Statistics. The successful applicant will join the 
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                will develop the mathematical/computational tool-box to describe the evolution of ecDNA and test predictions of these theories in existing and newly generated cancer genomic data. The position will be 
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                Busani’s research group in the School of Mathematics at the University of Edinburgh. The position is funded by Dr Busani’s ERC Starting Grant “UnivKPZ” and offers the opportunity to contribute to cutting 
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                Applications are invited for the position of Postdoctoral Research Associate in Dynamics in the Department of Pure Mathematics and Mathematical Statistics. The successful applicant will join the 
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                the perspective of numerical analysis and computational mathematics. The overarching aim of the project is to develop new mathematical theory and algorithms to identify, quantify and, where possible, mitigate