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        "event_title":"[Info Session] CGIS Psychology and Humanities in Buenos Aires, Argentina",
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        "combined_title":"[Info Session] CGIS Psychology and Humanities in Buenos Aires, Argentina",
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        "event_type_id":"22",
        "description":"Want to fulfill some BCN\/Psych requirements in Argentina? Join IFSA representative, Javier Rodriguez, and CGIS advisor, Juliana Mesa, to learn more about the\u00a0CGIS Psychology and Humanities in Buenos Aires\u00a0program and how to apply.\n\nThe\u00a0CGIS Psychology and Humanities in Buenos Aires\u00a0offers a unique opportunity to take BCN\/Psych elective\/cognate courses taught in English while you get to explore a city known for its powerful cultural scene, passion for tango, and fondness for late nights. In addition, you will get to experience cultural events and activities such as visiting local markets, attending operas, theater, and symphony performances.\u00a0\n\nNo Spanish language prerequisite!\n\nFun Fact: Argentina is the country with the most psychologists per capita in the world. In Buenos Aires, mental health is typically discussed amongst family, friends and peers without much stigma compared to many other cities.",
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        "tags":["global opportunities","Latin America","International Education","Psychology","global engagement","Argentina","South America","Undergraduate Students","study abroad","Sessions"],
        "website":"https:\/\/lsa.umich.edu\/cgis\/explore-apply\/by-major-minor\/psychology-.html",
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    {
        "datetime_modified":"20260215T103006",
        "datetime_start":"20260225T153000",
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        "event_title":"Algebraic Geometry Seminar: p-adic integration of hyperplane arrangements and geometric representation theory",
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        "combined_title":"Algebraic Geometry Seminar: p-adic integration of hyperplane arrangements and geometric representation theory: Ruijie Yang (U. Kansas)",
        "event_subtitle":"Ruijie Yang (U. Kansas)",
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        "description":"The Strong Monodromy Conjecture predicts a mysterious relationship between the non-Archimedean and Archimedean worlds. It suggests that, for a polynomial f, the operation of integrating its p-adic norm is governed by the integrals of its Archimedean norm.\n\nHyperplane arrangements provide a fertile testing ground to investigate these connections. In 2009, Budur-Musta\u021b\u01ce-Teitler proved the weak Monodromy Conjecture for hyperplane arrangements and introduced the n\/d conjecture, demonstrating that the latter implies the strong version. Although verified for many cases, a full resolution of the n\/d conjecture has remained elusive.\n\nIn this talk, I will present a proof of the n\/d conjecture, which relies on a new approach that emerges from a confluence of recent Hodge-theoretic approaches to singularities, and the recent breakthrough on the unitary dual of Lie groups. This is based on the joint work with Dougal Davis.",
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