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Explore a new trace map in scissors congruence K-theory, its refinement, and its role in proving the Farrell-Jones isomorphism. Joint work with Mona Merling and Inna Zakharevich.
Explores power law Pólya's urn model, analyzing genealogical aspects, coalescence probabilities, and asymptotic behavior. Discusses random partitions, fractional Brownian motion, and metastable systems in probability theory.
Einblick in aktuelle mathematische Forschung anhand der Riemannschen Vermutung. Experten erläutern zentrale Ideen und Fortschritte der letzten 100 Jahre zu diesem berühmten ungelösten Millenniumsproblem.
Historische Perspektive auf ungelöste mathematische Probleme: Einblicke in die Entwicklung und Bedeutung der Millennium-Probleme, insbesondere der Riemannschen Vermutung, für Laien und Mathematikinteressierte.
Einführung in die faszinierende Welt der Arithmetik und die Riemannsche Vermutung. Erläuterung der Bedeutung von Primzahlen und ihrer Verteilung, sowie die Relevanz dieses Millenniumsproblems für die Mathematik und darüber hinaus.
Explore quantum advantage in learning tasks, demonstrating how quantum machines can predict physical properties and model dynamics with exponentially fewer experiments than conventional methods.
Experten diskutieren die Zukunft formaler mathematischer Beweise durch Computer, deren Potenzial, Herausforderungen und Auswirkungen auf die mathematische Forschung und Gemeinschaft.
Explore lossy compression for data on manifolds and fractals, with bounds on rate-distortion function and quantization error. Applications in data science and image processing.
Explore the geometry of linear convolutional networks, their function spaces, and optimization challenges. Gain insights into critical points, polynomial representations, and architectural impacts.
Exploring robustness of deep learning in inverse problems, focusing on resilience against statistical noise and adversarial perturbations in image reconstruction tasks.
Explore 1-regular and 1-uniform metric measure spaces with David Bate, delving into advanced mathematical concepts and their applications in geometric measure theory.
Explore Littlewood-Paley inequalities for functions with Fourier transforms near submanifolds, focusing on space curves and applications in harmonic analysis, PDE, and number theory.
Explore Fubini-type theorems for Hausdorff dimension and their relationship to unions of lines, gaining insights into advanced mathematical concepts and their applications.
Explore boundary unique continuation for harmonic functions and its application in estimating singular sets of elliptic PDEs. Gain insights into local growth rates and their global implications in mathematical analysis.
Explore the relationship between Green functions and geometry in higher dimensions, focusing on regular sets and elliptic operators in mathematical analysis.
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