Seungki Kim, University of Cincinnati: The Siegel/Rogers integral formula and its extensions

March

15:15 - 16:15

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Date:Starts 27 March 2023, 15:15Ends 27 March 2023, 16:15
Location:
Pascal, Chalmers tvärgata 3
Language:English

Abstract: Counting points of a random lattice -- a random element of SL(n,Z) \ SL(n,R) with respect to its natural probability measure -- has become a popular topic in recent years. The integral formulas of Siegel and Rogers, which translate an integral of counting functions over random lattices to an integral over a Euclidean space, are essential tools for such a task. In this talk, I will discuss several known approaches to proving formulas of this kind, and introduce some recent results.

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Anders Södergren

Associate Professor, Algebra and Geometry, Mathematical Sciences

Contact

andesod@chalmers.se
+46 31 772 30 66
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Seminar in Algebraic Geometry and Number Theory

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