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        "event_title":"Student Number Theory: Shintani Descent",
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        "combined_title":"Student Number Theory: Shintani Descent: Sadie Lipman",
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        "description":"For an algebraic group G, Shintani descent is a way to relate irreducible representations of G(Fq^m) to irreducible representations of G(Fq). We will construct the m-th Shintani map, which allows us to form a basis of the space of class functions on G(Fq) from Frobenius-invariant irreducible characters of G(Fq^m). We will compare Shintani bases to the set of irreducible characters on G(Fq) and discuss their connection to character sheaves on G.",
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        "event_title":"Algebraic Geometry Seminar: Moduli spaces of semistable objects in dg-categories",
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        "combined_title":"Algebraic Geometry Seminar: Moduli spaces of semistable objects in dg-categories: Daniel Halpern-Leistner (Cornell)",
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        "description":"The moduli of vector bundles on a smooth curve is a beautiful illustration of many of the ideas and techniques that arise in algebraic moduli theory. In the past few years, a general theory of stability, $\\Theta$-stratifications, and good moduli spaces for algebraic stacks has generalized many aspects of this moduli problem. However, questions of boundedness do not yet have a general answer -- this tends to be one of the trickiest parts of applying the machinery. I will discuss a new approach to boundedness for a vast generalization of the moduli of vector bundles on a curve: moduli spaces of objects in a dg-category that are semistable with respect to a Bridgeland stability condition. This involves reformulating the notion of a Bridgeland stability condition in a way that is especially convenient for moduli theory.",
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        "event_title":"Pathways Into Teaching - The Marshall Teacher Residency",
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