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        "event_title":"RCGD Seminar Series on Social Connection: Anastaskia Makhanova",
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        "combined_title":"RCGD Seminar Series on Social Connection: Anastaskia Makhanova: Women\u2019s Affiliation with Close Others: Associations with Menstrual Cycle Hormone Variation and Hormonal Contraceptive Use",
        "event_subtitle":"Women\u2019s Affiliation with Close Others: Associations with Menstrual Cycle Hormone Variation and Hormonal Contraceptive Use",
        "event_type":"Workshop \/ Seminar",
        "event_type_id":"21",
        "description":"Anastasia Makhanova\r\nUniversity of Arkansas\r\nJan. 26, 2026\r\n\r\nABOUT THE SERIES\r\n\r\nThe Winter 2026 RCGD Seminar Series: The Ties that Bond: Interdisciplinary Perspectives on Social Connection\r\n\r\nThis seminar series brings together senior and early-career scholars to explore fundamental questions about how we connect, protect, and care. Talks will highlight lifespan and comparative approaches to understanding social connection, physiological implications of social and race-related stressors, and diverse conceptualizations of what it means to belong\u2014from romantic and parent\u2013child relationships to group and societal dynamics to technology-mediated interactions.\r\n\r\nRobin Edelstein, Professor of Psychology at the University of Michigan and an affiliate of the Research Center for Group Dynamics, has organized this series. She will introduce the series at this kick-off event that doubles as a faculty meeting.\r\n\r\nThe first seminar in the series will be Jan. 26. Join us on Mondays to learn about the biological, social, and developmental pathways that shape human connection.\r\n\r\nThese events are held Mondays from 3:30 to 5.\r\nIn person: ISR Thompson 1430, unless otherwise specified.\r\nOrganized by Robin Edelstein\r\nAs permissions allow, seminars are later posted to our YouTube playlist.",
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        "tags":["Biopsychology, Cognition, And Neuroscience","Sociology","Social Sciences","Social Science","Psychology","Cognitive Neuroscience","Biosciences","Biology"],
        "website":"https:\/\/rcgd.isr.umich.edu\/",
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    {
        "datetime_modified":"20260119T121312",
        "datetime_start":"20260126T160000",
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        "event_title":"GLNT: Ring of Modular forms on certain unitary Shimura Varieties",
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        "combined_title":"GLNT: Ring of Modular forms on certain unitary Shimura Varieties: Yuxin Lin (Caltech)",
        "event_subtitle":"Yuxin Lin (Caltech)",
        "event_type":"Workshop \/ Seminar",
        "event_type_id":"21",
        "description":"The modular forms on the quotient $\\mathrm{SL}_2(\\mathbb{Z})\\backslash \\mathcal{H}$ can be viewed as $\\mathrm{SL}_2(\\mathbb{Z})$-invariant holomorphic differentials on $\\mathcal{H}$. Interpreting $\\mathrm{SL}_2(\\mathbb{Z})\\backslash \\mathcal{H}$ as the moduli space of elliptic curves, these forms can equivalently be described as global sections of the Hodge line bundle. A natural question is whether this perspective extends beyond $\\mathrm{SL}_2(\\mathbb{Z})$.\r\n\r\nIn this talk, I will introduce modular forms on certain Shimura varieties and illustrate the definitions through a sequence of examples: Hilbert modular surfaces, unitary Shimura curves, and finally a unitary Shimura surface arising from a special family of cyclic covers of $\\mathbb{P}^1$. I will explain how the geometry of this family makes the Hodge line bundle computable, and how level structure on the Shimura variety can be interpreted concretely in this setting.",
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