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Noncommutative Riemann hypothesis

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KA2W03 - Mathematical physics: algebraic cycles, strings and amplitudes

I will explain how the classical generalized Riemann hypothesis can be extended from the realm of algebraic geometry to the broad setting of geometric noncommutative schemes in the sense of Orlov. Moreover, I will provide some applications of this result to commutative geometry and to noncommutative geometry.

This talk is part of the Isaac Newton Institute Seminar Series series.

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