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of Mathematics and Physics of Charles University announces opening of the following position with submission deadline November 30, 2025 The Department of Algebra offers two positions for academic researchers in
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summary Join an international team developing scalable algorithms to solve numerical linear algebra challenges on supercomputers. Modern high-performance computing increasingly relies on hardware
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30167, Germany [map ] Subject Area: Algebraic Geometry Appl Deadline: (posted 2025/10/23, listed until 2026/01/22) Position Description: Apply Position Description The Emmy Noether Junior Research Group
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codes. The research focuses on: · Studying algebraic and combinatorial links between Boolean/vectorial functions and linear codes; · Constructing new families of linear codes derived from known or newly
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Humboldt Universität zu Berlin / Leibniz Universität Hannover | Hannover, Niedersachsen | Germany | about 22 hours 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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. This entails: • You conduct research at the interface between Quantum Information and Quantum Many-Body Physics, where the focus of your research will lie on the study of topological order using tensor network
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of your research will lie on the study of topological order using tensor network methods. You continuously stay informed about the state of the art in your field. You present your research plan
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. This entails: • You conduct research at the interface between Quantum Information and Quantum Many-Body Physics, where the focus of your research will lie on the study of topological order using tensor network
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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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expertise will extend to various areas, including quantum Monte Carlo, machine learning, quantum computing, quantum machine learning, and tensor networks. These and other techniques will allow us to confront