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collaboration. Qualifications: Applicants must have a PhD in Robotics, Control Engineering, Machine Learning, AI, Mechanical or Electrical Engineering, or a closely related field. Strong focus on robot
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have great impact in academia and industry. Your research direction and work assignments You will develop methods, based on computational geometry, to generate spatial information of nanoparticles
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interns, and will expand with additional postdocs and PhD students early 2026. The laboratory is physically located at Kemicentrum in Lund and is also part of the vibrant NanoLund environment, which brings
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, algebraic geometry and mathematical physics" grant. The successful candidate is expected to collaborate on research projects on the representation theory of quantum loop groups (as well as their Yangian and
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Max Planck Institute of Molecular Cell Biology and Genetics, Dresden | Dresden, Sachsen | Germany | 2 months ago
of the University of Oxford, as well as geometry and topology groups at TU Dresden. Your responsibilities Drive independent and collaborative research in applied topology within the group’s thematic focus. Develop
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obtained by MOCVD deposition. A PhD student at LMGP is currently developing and optimizing the operating conditions to control nanowire geometry, network density and connectivity, and coverage. The recruited
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, Cybersecurity, and Programming Languages (ACP ), the section on Topology, Algebra, Analysis and Geometry (TAAG ) and the Centre for Quantum Mathematics (QM ). The proposed starting time is Winter 2026, with some
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, sustainability, and computational social choice. Applicants should be recent PhD graduates in computer science, mathematics, statistics, economics, information science, operations research, or a related field
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semiconductor characterization teams within NanoLund. The Saragovi Lab currently includes several master’s students, and research interns, and will expand with additional postdocs and PhD students early 2026
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sections, cell geometry, etc.) on cell survival rates. The Institute of Physics of the Two Infinities (IP2I, ip2i.in2p3.fr) is a joint research unit of CNRS and Claude Bernard University Lyon 1 (UCBL). IP2I