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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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Department is developing and applying electron microscopy methodologies for nanoscale and atomic-resolution characterization of soft functional materials and their interfaces using a synergy of materials
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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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content of brain wiring. : PhD in mathematics or a related field. : Previous academic experience with information theory in basic or applied research. We are not looking for a data analyst of 'omics' data
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Service) applications support the C3S Agriculture Micro-site and Mediterranean Demonstrator with agronomic insights and data Your qualifications: PhD in crop science, computational environmental science, or
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, Germany [map ] Subject Area: Mathematics Appl Deadline: 2025/10/31 11:59PM ** (posted 2025/09/15, listed until 2026/03/15) Position Description: Apply Position Description The Cluster of Excellence
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possibility to present the obtained results on national and international conferences. Prerequisite is a scientific university degree (master/diploma) and a PhD in physics or a closely related discipline
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technology that will make it possible to publish, combine, and preserve statistical models for physics experiments and beyond, and to make them usable across programming languages (C++, Python, and Julia
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electron imaging integration of motion analysis in collaboration processing of images in preparation for image-based modelling Your profile PhD in physics, materials science, computer science, applied
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Max Planck Institute of Molecular Cell Biology and Genetics | Dresden, Sachsen | Germany | 25 days 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