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communication systems for AI-driven applications. The objective is to investigate, design, and experimentally validate information-theoretically secure coding schemes tailored to the demanding requirements
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Contact State/Province Lower Saxony City Hannover Website https://www.uni-hannover.de/en/ Street Welfengarten 1 Postal Code 30167 STATUS: EXPIRED X (formerly Twitter) Facebook LinkedIn Whatsapp More share
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methods in connection with current linguistic theory development Capacity and Commitment for collaboration with existing interdisciplinary and linguistic research at the Department of Romance Studies
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Alfred-Wegener-Institut Helmholtz-Zentrum für Polar- und Meeresforschung | Oldenburg Oldenburg, Niedersachsen | Germany | 3 months ago
-Institut Helmholtz-Zentrum für Polar- und MeeresforschungCountryGermanyCityOldenburgGeofield Contact City Bremerhaven Website http://www.awi.de/en Street Am Handelshafen 12 Postal Code 27570 E-Mail info
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. The TOEFL DI Code is 2258. Application deadline All applicants: 15 February for the following winter semester Submit application to The application can be submitted via the online application form: https
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scientists within Germany and worldwide (https://www.physik.fu-berlin.de/forschung/dahlem-center-for-complexquantum-systems/index.html ). The research focus of the Dahlem Center is quantum theoretical solid
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Alfred-Wegener-Institut Helmholtz-Zentrum für Polar- und Meeresforschung | Oldenburg Oldenburg, Niedersachsen | Germany | 3 months ago
fields Strong background in population genetic theory and experience in using molecular and bioinformatic tools Proficiency in at least one coding language (Phyton), and proficiency in R Preferred
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’ political preferences identified through content analysis (https://manifestoproject.wzb.eu ). The WZB Berlin Social Science Center is a publicly funded research institution that conducts cutting-edge theory
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/JülichGeofield Contact City Jülich Website https://www.fz-juelich.de/portal/home Street Wilhelm-Johnen-Straße Postal Code 52428 E-Mail info@fz-juelich.de Phone +49 2461 61-0 Fax +49 2461 61-8100 STATUS: EXPIRED X
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are modeled using information theory. We wish to investigate how interleaving can reduce the overhead and computational load due to coding coefficients required in classical linear random network coding