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        "event_title":"Student Number Theory: An introduction to the Arthur-Selberg trace formula",
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        "combined_title":"Student Number Theory: An introduction to the Arthur-Selberg trace formula: Simran Khunger",
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        "description":"In this talk, I\u2019ll discuss the Arthur-Selberg trace formula, an essential tool in the study of automorphic representations. After stating the general form, I\u2019ll go through some small examples where the trace formula is relatively simple, and then will describe how it complicates for groups like GL_n and SL_n. Time permitting, I\u2019ll share an application of comparison of trace formulas in calculating multiplicities of automorphic representations (a result that features in the work of Jacquet-Langlands).",
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        "event_title":"Teaching the Past to Change What's Next: Marsal Education and LSA History",
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        "event_title":"Algebraic Geometry Seminar: Shioda's conjecture on unirationality",
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        "combined_title":"Algebraic Geometry Seminar: Shioda's conjecture on unirationality: Ben Church (Stanford University)",
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        "description":"In characteristic zero, Castelnuovo proved that a unirational surface is rational. In positive characteristic, this fails. We discuss the plethora of non-rational, often general-type, surfaces that are unirational in positive characteristic. In 1977, Shioda conjectured that these surfaces are classified by a cohomological property: supersingularity. I will demonstrate a counterexample to this conjecture. We will need a new obstruction that uses ideas from the study of hyperbolicity.",
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        "time_zone":"America\/Detroit",
        "event_title":"Pathways Into Teaching - The Marshall Teacher Residency",
        "occurrence_title":"",
        "combined_title":"Pathways Into Teaching - The Marshall Teacher Residency",
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        "description":"Thinking about a career in education? This session is designed for you! Discover your path into the classroom at our Pathways Into Teaching workshop, hosted by the\u00a0Marshall Teacher Residency.\u00a0 Learn more about our program, explore preparation options, and discover the steps to launching a successful career in teaching. Teaching starts here. Looking forward to connecting!",
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        "event_title":"2025 Ta-You Wu Lecture in Physics | Einstein, Gravitational Waves, Black Holes and Other Matters",
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        "combined_title":"2025 Ta-You Wu Lecture in Physics | Einstein, Gravitational Waves, Black Holes and Other Matters: Gabriela Gonz\u00e1lez, Boyd Professor of Physics (Louisiana State University)",
        "event_subtitle":"Gabriela Gonz\u00e1lez, Boyd Professor of Physics (Louisiana State University)",
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        "description":"Join us in person for this lecture, or tune in via livestream at: https:\/\/myumi.ch\/MkzmE\r\n\r\nMore than a hundred years ago, Einstein predicted that there were ripples in the fabric of space-time traveling at the speed of light: gravitational waves. On September 14, 2015, the LIGO detectors in Hanford, Washington, and Livingston, Louisiana in the US registered for the first time ever a loud gravitational wave signal traveling through Earth, created more than a billion years ago by the merger of two black holes. A spectacular signal was detected by LIGO and the Virgo detector in Europe in 2017, produced by the collision of two neutron stars, giving birth to a black hole, generating also electromagnetic waves (light!) detected by many telescopes and helping us understand the origin of gold. In only a few years from the first detection, there are now hundreds of new signals from mergers of black holes and\/or neutron stars - this is the era of gravitational wave astronomy. We will describe the history and details of the observations, and the gravity-bright future of the field.\r\n\r\nEach fall, the University of Michigan Physics Department hosts the Ta-You Wu Lecture, one of the most prestigious lecture events in the Department. It is named in honor of Michigan Physics alumnus and honorary Doctor of Science, Ta-You Wu.\r\n\r\nFor more information, please visit https:\/\/myumi.ch\/D8zD1",
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