MathHire.org
The TUM School of Computation, Information and Technology at the Technical University of Munich (TUM) welcomes applications for a position as
PhD Student in Cryptography
The position for a PhD student in Cryptography (m/f/d, initially for three years, 100% position) is available in the newly formed research group led by Lorenz Panny in the Department of Mathematics, within the TUM School of Computation, Information and Technology, located at the Garching campus.
The group was established in 2023 and primarily focuses on mathematical aspects of post-quantum cryptography: for example, this includes topics such as classical and quantum cryptanalysis, cryptographic constructions based on isogenies of abelian varieties and other algebraic objects, and efficient algorithms for both attacks and secure implementations.
The successful applicant will have the opportunity to work in a young and ambitious research environment at an internationally renowned university with good connections to some of the leading research institutes and industry participants in cryptography worldwide. Funding for attending conferences, workshops, and summer schools is available. The position is initially limited to 3 years (with a possibility for extensions), with a salary according to the German TV-L scale for civil servants (level E13). The actual salary depends on academic experience, tax classification etc.
Requirements for the position include an excellent master's degree in a suitable field such as mathematics or computer science, as well as solid command of English in speaking and writing. Knowledge of German is not required.
The ideal candidate has a strong background in cryptography, algebra (e.g. number theory or algebraic geometry) and computer-algebraic algorithms, and is also competent at real-world programming. Relevant prior research experience (as demonstrated, for instance, by formal academic publications, a thesis containing novel results, or independent personal projects) is an advantage. The candidate should feel a strong motivation to discover new knowledge and push beyond the state of the art, and is able to work both independently and in a team.
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