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23 Dec 2025 Job Information Organisation/Company Chalmers University of Technology Research Field Mathematics » Applied mathematics Mathematics » Computational mathematics Mathematics » Geometry
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Humboldt Universität zu Berlin / Leibniz Universität Hannover | Hannover, Niedersachsen | Germany | 3 days ago
programs Position Location: Hannover, Niedersachsen 30167, Germany [map ] Subject Area: Algebraic Geometry Appl Deadline: 2026/01/01 11:59PM (posted 2025/11/04) Position Description: Apply Position
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Republic Application Deadline 30 Nov 2025 - 22:59 (UTC) Type of Contract Temporary Job Status Full-time Offer Starting Date 1 Jan 2026 Is the job funded through the EU Research Framework Programme? Not funded by a EU
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, such as quantum sensing, quantum cryptography and quantum computation, with experiment limitations implemented as mathematical constraints. The applicant should have a a mastery of linear algebra
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for developing a strong, independent research program, and teaching and mentorship excellence at both the undergraduate and graduate levels. Applications submitted electronically by November 2, 2025, will receive
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at Department of Informatics. Starting date as soon as possible. The fellowship period is three years. Depending on the candidate and the teaching needs of the department, the fellowship period can be extended
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/InstituteInstitute of Mathematics and Computer ScienceCountryGermanyCityGreifswaldPostal Code17489StreetWalther-Rathenau-Str. 47Geofield Contact City Greifswald Website http://www.uni-greifswald.de/?L=1 Street
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Research Triangle region, throughout the State and across the Nation. The Department maintains a strong research program as well as a comprehensive educational program. An active, healthy research
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dissipativity theory. Applicants are expected to have strong skills in mathematical systems theory, linear algebra, and functional analysis, including an understanding of Hilbert spaces and function spaces
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dissipativity theory. Applicants are expected to have strong skills in mathematical systems theory, linear algebra, and functional analysis, including an understanding of Hilbert spaces and function spaces