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at international scientific conferences and to publish papers in high impact peer-reviewed journals. Contribute to the writing of research grants. Your profile Completed a PhD in biomedical engineering
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Future Cities Engineering Trustworthy and Embodied Al Systems Quantum Technologies Nanomaterials Elementary Particle and Astroparticle Physics Health Technologies Mathematics in Sciences, Engineering, and
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and scientific articles the supervision of PhD and master students Your Profile: PhD in physics, computer science, mathematics or comparable fields Proven research experience in the area of quantum
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/264ffa19ca70e3ec41032fe6a4802932b5eda4e6.pdf https://ieeexplore.ieee.org/document/10068193 Job Specifications For PhD applicants: Excellent Master’s degree (or equivalent) in computer science, engineering, or related disciplines (typically
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in the Baltic Sea region. For further information see https://peripeties.uni-greifswald.de/ The research project should: Link to one or more of the following research subjects: parties, parliaments
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(hep-th) , Theoretical Particle Physics , Elementary Particle Theory , String Theory , Particle Physics , Cosmology , Particle/Cosmology Theory , Nuclear & Particle Theory , Physics - Mathematical
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Institutes, German Primate Centre and other local research institutions We look forward to receiving your application! Where to apply Website https://umg.recruiting-portal.com/r/z02hok022pii4dr/PostDoc
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of Tartu, and NTNU Trondheim. Focusing for instance on political turning points and crises, the network studies narratives of change in the Baltic Sea region. For further information see https
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-page motivation letter, contact details for reference letters) by December 15th, 2025. Please use our online application system - https://www.leibniz-inm.de/en/job-offers-2/ The INM practices an open and
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Max Planck Institute of Molecular Cell Biology and Genetics | Dresden, Sachsen | Germany | about 2 months ago
Dresden . Your responsibilities: Drive independent and collaborative research in applied topology within the group’s thematic focus. Develop and refine methods to address new mathematical questions