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Explore the theory of modified traces in algebra and topology with Jonathan Kujawa at the Hausdorff Center for Mathematics. Expect 1-2 hours of study.
Explore A-infinity algebras, their modules, and derived categories with Bernhard Keller at the Hausdorff Center for Mathematics. Dive into representation theory and topological origins in this 1-2 hour study.
Explore deformations of path algebras of quivers with relations in a 4-lecture minicourse by the Hausdorff Center for Mathematics. Ideal for non-experts, includes many examples.
Explore deformations of path algebras of quivers with relations in a 4-lecture minicourse by the Hausdorff Center for Mathematics. Ideal for non-experts, includes practical examples.
Explore the beauty of mathematics with Prof. Dr. Matthias Kreck from the Hausdorff Center for Mathematics in this less than 1-hour online session.
Explore the beauty and practicality of mathematics with Prof. Dr. Matthias Kreck from the Hausdorff Center for Mathematics in this less than 1-hour program.
Explore Diophantine approximation theory, its connection to homogeneous spaces, and new results on divergent orbits from fractals in this lecture by the Hausdorff Center for Mathematics.
Explore the equidistribution of linear random walks on the torus in less than an hour with Weikun He at the Hausdorff Center for Mathematics.
Dive into the equidistribution of expanding translates of curves in homogeneous spaces with this 1-2 hour lecture from the Hausdorff Center for Mathematics.
Explore the beauty of mathematics with Prof. Dr. Matthias Kreck from the Hausdorff Center for Mathematics in this less than 1-hour material, focusing on the concept of infinite prime numbers.
Explore the concept of random hyperbolic surfaces and spectral gaps with Frédéric Naud at the Hausdorff Center for Mathematics. Dive into Selberg's theorem and zeta functions.
Explore quantum modular forms and their applications in number theory and quantum invariants of knots with this lecture from the Hausdorff Center for Mathematics.
Explore the connection between Diophantine geometry and fractals, using transfer operators and thermodynamical formalism in this less than 1-hour lecture by the Hausdorff Center for Mathematics.
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