132 computing-"https:"-"IDAEA-CSIC" "https:" "https:" "https:" Postdoctoral research jobs in Netherlands
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- Delft University of Technology (TU Delft)
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immunity. Working at the intersection of technical development and biological applications, the candidate will also contribute to the development of computational methods for the contextual interpretation
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the Engagement & Inclusion and Evaluation & Culture Focal Areas. What you bring A PhD degree in social sciences, informatics, (digital) humanities, or another relevant field A strong collaborative
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to the relevant numerical methods. Looking forward, the research line explicitly aims to welcome new mathematical theories and computational paradigms, with the goal of connecting them to ACT projects and space
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Week 38.0 Is the job funded through the EU Research Framework Programme? Not funded by a EU programme Is the Job related to staff position within a Research Infrastructure? No Offer Description Are you
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and with a variety of perspectives and backgrounds. The Faculty has six departments: Biology, Pharmaceutical Sciences, Information & Computing Sciences, Physics, Chemistry and Mathematics. Together, we
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is to be the “EO innovation hub” connecting EO with a growing ecosystem of disruptive and transformative innovations such as AI, machine learning, quantum computing, edge computing, metamaterials and
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. Marieke de Goede. The project is funded by the European Research Council (ERC) through an Advanced Grant. For more information, see https://cordis.europa.eu/project/id/101199713. Join Us! We are looking
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, the Section is in charge of the improvement of processing algorithms during the exploitation phase of a mission. You are encouraged to visit the ESA website: https://www.esa.int/ Field(s) of activity/research
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information about our research group can be found at: https://autonomousrobots.nl/ Job requirements We are looking for a candidate with: A PhD degree in Robotics, Control, Aerospace Engineering, Mechanical
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(derived categories of) Hilbert schemes of points on (noncommutative) surfaces, and compute their categorical invariants like Hochschild cohomology, and generalize these results to abstract symmetric powers