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- 
                Field
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                theory, arithmetic geometry and representation theory (supervised by Wushi Goldring) Goldring has broad interests in arithmetic and algebraic geometry, Hodge theory and representation theory. In particular 
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                interatomic-potentials (MLIPs), refined for molten salt mixtures hosting other nuclear material solutes. We will perform density functional theory (DFT) calculations and molecular dynamics (MD) simulations 
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                Infrastructure? No Offer Description Work group: PGI-12 - Quantum Computing Analytics Area of research: PHD Thesis Job description: Your Job: Research: employ on quantum field theory in curved spacetime to model 
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                species interactions, ecological responses, and future conditions). EcoDisco aims to fill this gap by developing a dynamic, discounting-based framework that: ● embeds economic discounting theory 
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                , multivariate calculus, and the postulates of quantum mechanics. Desirable expertise includes mathematical optimisation theory (constrained continuous optimisation), and prior experience in quantum error 
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                applications to this selection procedure, provided they hold a doctoral degree* in Mathematical Logic, Set Theory or similar areas, and fully comply with the following requirements: Demonstrated scientific and 
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                academics to bridge theory and practice, enriching both the services we provide and the learning experience of our course participants. Because our staff are simultaneously involved in education, research 
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                department is available at: https://www.umu.se/en/department-of-computing-science/ Project description Graph transformation is a well-established theory that studies computational methods to transform graphs 
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                control and reinforcement learning supported by an edge-cloud-based wireless communication environment. The doctoral student will work on data-driven theory and method development in simulation environments 
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                probability, allow for the application of tools from probability theory to combinatorial problems and motivate the study of the typical properties of various combinatorial models, such as the Erdős–Rényi random