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de Rham" methods, the main feature of which is to reproduce subtle mathematical properties expressed by Hilbert complexes at the discrete level. The developments envisaged within the NEMESIS project
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on Topological methods in Discrete Mathematics and conduct research related to problems in Combinatorics, Graph theory and aspects of the Constraint Satisfaction Problem (CSP) with emphasis on topological methods
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Desired Start Date 11/10/2025 Job Summary Looking for a post-doctoral Research Associate to perform full-time mathematical research with the goal of developing a practical yet rigorous mathematical
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reproduce subtle mathematical properties expressed by Hilbert complexes at the discrete level. The developments envisaged within the NEMESIS project involve combining highly sophisticated tools for numerical
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research and teaching in applied analysis, computational mathematics, data science, discrete mathematics, financial mathematics, stochastics, and statistics. The Department of Applied Mathematics is the only
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contribute to the advancement of the field. Requirements: Theorem-proving Background: A strong foundation in mathematical modeling, particularly stochastic processes, information theory and discrete
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Postdoctoral Associate Required Qualifications: (as evidenced by an attached resume) Doctoral Degree (or foreign equivalent) in Pure Mathematics. Experience in algebraic and discrete contexts
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Postdoctoral Associate Required Qualifications: (as evidenced by an attached resume) Doctoral Degree (or foreign equivalent) in Pure Mathematics. Experience in algebraic and discrete contexts
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, and Discrete Mathematics). This thematic diversity in one laboratory expresses the unity of mathematics in its three components: pure mathematics, applied mathematics, and mathematical computer science
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Holm. Research in the Hellmuth group bridges the gap between computer science, mathematics, and experimental research. Our research focus on the mathematical characterization of discrete data and on