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        "event_title":"Collective Memories of the U.S.-Mexico War and Mexican American Activism",
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        "combined_title":"Collective Memories of the U.S.-Mexico War and Mexican American Activism: Professor Omar Valerio-Jimenez (University of Texas - San Antonio)",
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        "description":"Join us on Wednesday, February 25 at 4PM in the Tappan Room at the Michigan Union for a talk with Professor Omar Valerio-Jim\u00e9nez (University of Texas at San Antonio), who will explore how memories of the U.S.-Mexico War have shaped Mexican American civil rights, public rituals, and storytelling. He will discuss his latest book, Remembering Conquest: Mexican Americans, Memory, and Citizenship (2024), and share insights from his research on educational reform, textbook inclusion, and the preservation of Mexican American histories in the U.S. Southwest.",
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        "tags":["Department Of American Culture","Latina\/o Studies","Latinx"],
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    {
        "datetime_modified":"20260209T093312",
        "datetime_start":"20260225T160000",
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        "event_title":"DE Seminar(**SPECIAL TIME**): Finite time singularities in the Landau equation with very hard potentials",
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        "combined_title":"DE Seminar(**SPECIAL TIME**): Finite time singularities in the Landau equation with very hard potentials: Jiajie Chen (U Chicago)",
        "event_subtitle":"Jiajie Chen (U Chicago)",
        "event_type":"Workshop \/ Seminar",
        "event_type_id":"21",
        "description":"The Landau equation, introduced by Lev Landau in 1936, is one of the central equations in kinetic theory. We consider the Landau equation with very hard potentials $\\gamma \\in (\\sqrt{3},2]$, which is known to admit global smooth solutions for homogeneous data. Inspired by hydrodynamic limits from kinetic equations to fluid equations, we construct smooth, strictly positive initial data that develop a finite-time singularity by lifting imploding singularities from the compressible Euler equations. In self\u2011similar variables, the solution becomes asymptotically hydrodynamic\u2014the distribution function converges to a local Maxwellian, while the hydrodynamic fields develop an asymptotically self\u2011similar implosion whose profile coincides with a smooth imploding profile of the compressible Euler equations.  To our knowledge, this provides the first example of a collisional kinetic model which is globally well-posed in the homogeneous setting, but admits finite time singularities for inhomogeneous data.\n \nThis is joint work with Jacob Bedrossian (UCLA), Maria Gualdani (UT Austin), Sehyun Ji (UChicago), Vlad Vicol (NYU), and Jincheng Yang (JHU).",
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        "tags":["Applied Mathematics","Mathematics"],
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