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The Galois action on symplectic K-theory

NUMBER THEORY

November 10, 2021      3:00 pm
Speaker: Tony Feng - MIT

A phenomenon underlying many remarkable results in number theory is the natural Galois action on the cohomology of symplectic groups of integers. In joint work with Soren Galatius and Akshay...
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Joint Harvard-CUHK-YMSC Differential Geometry Seminar

DIFFERENTIAL GEOMETRY

November 10, 2021      3:00 am
Speaker: Richard Thomas - Department of Mathematics, Imperial College London

will speak on: Higher rank DT theory from rank 1 Fix a Calabi-Yau 3-fold X. Its DT invariants count stable bundles and sheaves on X. The generalised DT invariants of...
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Resonances for open quantum maps

MATHEMATICAL PICTURE LANGUAGE

November 9, 2021      9:30 am
Speaker: Semyon Dyatlov - MIT

Quantum maps are a popular model in physics: symplectic relations on tori are quantized to produce families of $N\times N$ matrices and the high energy limit corresponds to the large $N$ limit. They share a...
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The Torelli map restricted to the hyperelliptic locus

HARVARD-MIT ALGEBRAIC GEOMETRY

November 9, 2021      3:00 pm
Speaker: Aaron Landesman - Harvard University

The classical Torelli theorem states that the Torelli map, sending a curve to its Jacobian, is an injection on points. However, the Torelli map is not injective on tangent spaces...
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CMSA Algebraic Geometry in String Theory Seminar: Cosection localization for virtual fundamental classes of d-manifolds and Donaldson-Thomas invariants of Calabi-Yau fourfolds

CMSA EVENTS

November 9, 2021      10:30 am
Speaker: Michail Savvas - University of Texas at Austin

Localization by cosection, first introduced by Kiem-Li in 2010, is one of the fundamental techniques used to study invariants in complex enumerative geometry. Donaldson-Thomas (DT) invariants counting sheaves on Calabi-Yau...
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A transcendental birational dynamical degree

ALGEBRAIC DYNAMICS

November 4, 2021      4:00 pm
Speaker: Holly Krieger - University of Cambridge and Radcliffe Institute

I will speak about recent joint work with Bell, Diller, and Jonsson in which we refute a conjecture of Bellon-Viallet by constructing (mostly) explicit examples of birational maps of projective...
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