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30167, Germany [map ] Subject Area: Arithmetic Geometry Appl Deadline: 2025/12/07 11:59PM (posted 2025/10/30, listed until 2026/01/22) Position Description: Apply Position Description Nestled in a
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[map ] Subject Area: Algebraic Geometry Appl Deadline: 2025/09/09 11:59PM (posted 2025/08/18) Position Description: Position Description Dear colleagues, I am advertising a postdoctoral position at the
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, Germany [map ] Subject Area: Algebraic Geometry Appl Deadline: 2025/12/07 11:59PM (posted 2025/10/09, listed until 2026/01/22) Position Description: Apply Position Description The Institute of Algebraic
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37073, Germany [map ] Subject Area: C*-algebras or noncommutative geometry Appl Deadline: 2026/01/05 11:59PM (posted 2025/11/13, listed until 2026/03/30) Position Description: Apply Position Description
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» Algebra Mathematics » Geometry Physics » Mathematical physics Physics » Relativity Physics » Quantum mechanics Researcher Profile Recognised Researcher (R2) Positions Postdoc Positions Country Germany
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] Subject Areas: Mathematics in the sciences: Applied Analysis; Geometry, Groups, and Dynamics; Nonlinear Algebra; Pattern Formation, Energy Landscapes, and Scaling Laws Appl Deadline: 2025/12/01 11:59PM
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benefits are in accordance with the German public sector scale, TV-L E13. Your Qualification: Strong mathematical background (e.g., linear algebra, optimization, formal methods, convex geometry). Master's
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Postdoc (f/m/d) in Irradiation Tolerance of Additive Manufactured Ferritic/Martensitic Steels for...
. Ferritic/martensitic steels, especially the Eurofer alloy specifically developed for fusion applications, are among the most promising material candidates. To enable the fabrication of complex geometries and
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Max Planck Institute of Molecular Cell Biology and Genetics, Dresden | Dresden, Sachsen | Germany | 2 months ago
of the University of Oxford, as well as geometry and topology groups at TU Dresden. Your responsibilities Drive independent and collaborative research in applied topology within the group’s thematic focus. Develop
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interest in studying symmetry groups and invariants of cluster algebras, Grassmannian cluster algebras and singularity theory, applications to hyperbolic geometry, symplectic geometry, and Teichmüller theory