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Field
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be involved in the three-year project “High Dimensional Hierarchical Optimization methods for Machine Learning and Stochastic Optimal Control”. Background or expertise in one or more of the following
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application to medical imaging (e.g., MRI) · Experience with MRI data analysis, network science, graph theory, topological analysis, or related computational approaches, especially in Alzheimer’s
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National Aeronautics and Space Administration (NASA) | Pasadena, California | United States | 3 months ago
tools for spacecraft applications, specifically leveraging topology optimization and lattice structures. Building upon prior work at JPL, including the open-source lattice design tool UnitcellHub and an
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to leverage recently discovered topological insulators (TIs), which exhibit significantly larger SOT compared to conventional metals like Pt, Ta, or W. By replacing heavy metals with TIs in these structures, we
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mechanism synthesis, design for additive manufacturing, and/or topology optimization. Disseminate research results in peer reviewed publications and conference presentations. Assist in supervising and
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of concepts from quantum information to quantum materials; algorithmic aspects of quantum computing; topological aspects of magnetism; connections between condensed matter and high-energy physics
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Internal Number: 369035 Short Research Description: The successful candidate will have the opportunity to contribute to state-of-the-art experimental studies of quantum devices relevant for topological and
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Associate will support research in the theoretical and computational mechanics of lipid membranes. This position is part of a multidisciplinary initiative focused on advancing understanding of topologically
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Max Planck Institute for Chemical Physics of Solids, Dresden | Dresden, Sachsen | Germany | about 2 months ago
research in the field of materials science. The Department of Topological Quantum Chemistry offers a full time postdoctoral position (m/f/d). Tasks Discovering new topological materials (insulators
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these numerical approaches to quantum many-body systems, such as correlated 2D materials, frustrated magnets, topological order, quantum phases and transitions beyond Landau-Ginzburg-Wilson paradigms, etc