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        "event_title":"Student Combinatorics: Symmetric Functions and the Skein of the Annulus",
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        "description":"In this talk, we'll explore a connection between symmetric functions and skein theory. We'll begin by reviewing the necessary background on both topics. Then, we'll discuss a proof by Lukac that there are linearly independent elements $Q_\\lambda$ in the skein of the annulus which obey the same multiplication rules as the Schur functions $s_\\lambda$.",
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        "event_title":"USA - Campus -  EY Careers in Assurance:  Government & Public Sector (GPS)",
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        "description":"We imagine a future in which our country and all of its people are protected and prosperous. Government reaches new heights of innovation, attracts and retains the best and brightest minds, and works better together. Everyone feels safe, can access essential services and has equitable opportunities to thrive. To help create this future, we in the Government &amp; Public Sector (GPS) practice work passionately to solve complex challenges so the government can build a stronger country \u2014 for the people. Join us to learn more about our GPS practice and how you can help us provide a full range of consulting, strategy, tax and audit services to our government clients.",
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        "event_title":"GLNT: Categorical equivalences in Local Geometric Langlands",
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        "combined_title":"GLNT: Categorical equivalences in Local Geometric Langlands: Jianqiao Xia (Chicago)",
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        "description":"Abstract: Let F be an equal characteristic local field and G a reductive group. It is known that by type theory that representations of G(F) can be understood as modules over various associative algebras, called Hecke algebras. In particular tamely ramified principle series are modules of the affine Hecke algebra. Based on this interpretation and a realization of the affine Hecke algebra using equivariant K-theory, Kazhdan and Lusztig proved the Deligne-Langlands correspondence. A geometrization of such correspondence was studied by Roman Bezrukavnikov, by proving a coherent realization of the affine Hecke category. In this talk, I will give an equivalence between certain deeper level Hecke categories with affine Hecke categories of a smaller group H (usually a twisted Levi of loop group LG), therefore relating wildly ramified representations with tamely ramified ones of H.",
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