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Helmholtz Zentrum München - Deutsches Forschungszentrum für Gesundheit und Umwelt | Stein bei N rnberg, Bayern | Germany | about 2 months ago
Researcher (R1) Application Deadline 11 Mar 2026 - 22:59 (UTC) Country Germany Type of Contract To be defined Job Status Other Is the job funded through the EU Research Framework Programme? Not funded by a EU
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the full benefit from the network training As secondments and events are foreseen, applicants must be ready to travel Applicants must be eligible to enroll on a PhD program at TU Dresden (see https://tu
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computational optimization of additively manufactured Mg alloys for biodegradable implant applications. Host: Helmholtz-Zentrum Hereon, Geesthacht, Germany, with PhD degree awarded by Kiel
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the programme. As a rule, positions within the PhD programme in "Epidemiology" are NOT funded by the host institution (Helmholtz Centre for Infection Research). Students are required to secure their own funding
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language of the doctoral programme is English. All courses and seminars are held in English. The doctoral thesis can be written and defended in English or German. Full-time / part-time full-time Programme
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with MSCA regulations (https://data.europa.eu/doi/10.2766/346248 ). All DCs will benefit from a rich program of local and network-wide training activities covering scientific, technical, transferable
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the DFG Priority Programme “Molecular Machine Learning” and embedded in the research project “Multi-fidelity, active learning strategies for exciton transfer in cryptophyte antenna complexes”. The PhD
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Languages All seminars and courses are held in English. German language courses are offered. Full-time / part-time full-time Programme duration 6 semesters Beginning Winter semester Additional information
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by a committee of three supervisors. Doctoral researchers also benefit from a structured, well-funded training programme tailored to their individual needs. The language of instruction at BAGSS is
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PhD project involves interdisciplinary research at the interface of computer science and mathematics and addresses a complex, coupled inverse problem with explicit uncertainty quantification. Research