141 coding-theory-"Delft-University-of-Technology" Postdoctoral positions in United Kingdom
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symmetries and quantum field theory, string theory and holography, amplitudes and correlators, and solitons in field theory. There is a wealth of relevant expertise, with the Group counting amongst its members
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. Research Environment The project is in collaboration with two partners: (i) IDCOM at the University of Edinburgh, which develops theory, algorithms and hardware for the next generation of signal processing
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of the most important technological challenges of our time. The postholder will adapt existing and develop new research methodologies and materials, contribute to develop new theories and analyse qualitative
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of the most important technological challenges of our time. The postholder will adapt existing and develop new research methodologies and materials, contribute to develop new theories and analyse qualitative
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an interdisciplinary team of researchers as well as the Centre’s academic, lived-experience, and community partners. Additionally, you will work with researchers in the Centre’s Theory & Methods Hub and Communications
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the development of hierarchical computational materials discovery schemes combining random structure searching, machine learning, atomistic, and density functional theory (DFT) calculations to accurately and
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. The research undertaken includes the interpretation of collider data and theory support for LHC phenomenology and future colliders. The Research Associate will be working on beyond the Standard Model
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choice theory, or computational modelling. This post is based at the Department of Computer Science and on-site working is required. Remote and part-time working is possible in agreement with Professor
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collaborate closely with an interdisciplinary team of researchers as well as the Centre’s academic, lived-experience, and community partners. Additionally, you will work with researchers in the Centre’s Theory
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: To classify integrable field theories, including those appearing in string theory. To uncover the universal algebraic structures of integrable models. To construct new integrable instances of gauge/gravity