43 computer-programmer-"https:"-"FEMTO-ST" "https:" "https:" "https:" "https:" "P" research jobs at Leibniz in Germany
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information, please visit https://www.kmk.org/zab/zeugnisbewertung.html . By submitting your application, you consent to the processing of your personal data for the purpose of the application process. Our
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information at: http://www.ifw-dresden.de The Institute for Materials Chemistry (Director: Prof. Dr. Anjana Devi) at the IFW Dresden, Germany offers a Postdoctoral position (m/f/div) on the topic
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of 1 or 2 references Submission will be accepted until 30 December 2025. https://www.leibniz-inm.de/en/job-offers-2/ For more information on the institute, please see: https://www.leibniz-inm.de/en
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are looking forward to receiving your online-application (http://www.ipk-gatersleben.de/en/job-offers/) as one single pdf-file by 30.11.2025. If you have questions or require more information, please contact
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atmospheric pollution by space emissions. On the regional level, we closely cooperate with the University of Rostock and are an integral part of the teaching program of the Institute of Physics. Further, we
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by Prof. Dr. P. R. Schreiner (JLU, Institute of Organic Chemistry) and Dr. U. Jakob (PRIF). The group works at the intersection of natural sciences and peace research. It aims to scrutinize current
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articles (short reports, economic policy articles or academic papers). Your Profile Enrolled in a bachelor's degree program in economics or a related subject; or enrolled in a master's degree program with a
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jobticket for using the public transport Easy accessibility by public transport or car (including free parking) 30 days of vacation Participation in the benefits program for employees („Corporate Benefits
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assess consequences of changes along tropical coasts for the Earth system. The strategic extension is integrated into the interdisciplinary ZMT Programme Areas . It will enhance ZMT’s modelling
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, statistics, and financial mathematics. Website: https://sites.google.com/view/trr388/ Project B03 of SFB/TRR388 concerns numerical methods for the treatment of stochastic optimal control problems and backward