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are looking for motivated candidates who can bridge system modelling, control and optimization with psychological theories and are confident with calculus, probability, statistics, control, and optimization. In
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, visualization and exploratory analysis (seasonality, etc). A strong grasp on model evaluation metrics, model evaluation and training methodologies. An understanding of probability theory and basic frequentist
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some of the following areas: molecular dynamics, Monte Carlo simulations, statistical mechanics, computer programming (e.g., C++, Python), polymer theory, molecular modeling (e.g., of proteins, nucleic
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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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Postdoc (f/m/d): Machine Learning for Materials Modeling / Completed university studies (PhD) in ...
using first-principles simulations software (density functional theory and related codes) # Automated Workflows:Utilize automated workflows on high-performance computing systems for efficient data
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of study as assigned. 2. Prepares research reports and technical papers for publishing. 3. Investigates the feasibility of applying a wide variety of scientific principles and theories. 4. Maintains
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created in 2017 and it is situated at the Norwegian University of Science and Technology (NTNU) in Trondheim, and the University of Oslo. PoreLab is an interdisciplinary center with joint efforts in theory
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Max Planck Institute for Multidisciplinary Sciences, Göttingen | Gottingen, Niedersachsen | Germany | 2 months ago
Job Code: 09-25 Job Offer from April 01, 2025 The Max Planck Institute for Multidisciplinary Sciences is a leading international research institute of exceptional scientific breadth. With more than
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submit a cover letter and C.V. online. Upon request, candidates should be prepared to submit references, code and/or writing samples, and transcripts. The final candidate will be required to complete a
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in combinatorics, operator theory and operator algebra, and computational mathematics. The goal posed by the School of Mathematical Sciences is to build an active and strong international mathematical