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        "event_title":"Strength of Polynomials",
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        "combined_title":"Strength of Polynomials: Ben Baily",
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        "description":"Let F be a homogeneous polynomial defining a projective hypersurface X over a field K. The strength of F is equal to the minimum number r such that F = G_1 + ... + G_r, where G_i are reducible homogeneous polynomials. This invariant captures remarkable geometric properties of X. For example, when K is algebraically-closed, the strength of F bounds the codimension of the singular locus of X. This invariant is also studied in the context of number theory and additive combinatorics; we will discuss these contexts in addition to connections to recent developments in geometry.",
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        "event_title":"Annual Thomas R. Trautmann Honorary Lecture | Elephants and Ecology - Expanding the Parameters of Trautmann\u2019s Land Ethic",
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        "description":"*A New Yorker \u201cBest Book of 2024\u201d Selection*\r\n\r\n*\u201cMr. Olivelle has produced an outstanding monument of scholarship and sound judgment.\u201d\u2014Maxwell Carter, Wall Street Journal*\r\n\r\nAttend via Zoom: https:\/\/myumi.ch\/3QbbD\r\n\r\nWhy are there no elephants in China? And, by way of contrast, why have there been and continue to be large numbers of elephants in the Indian subcontinent across its geography and throughout its recorded history? Why are these two largest countries of Asia so different in their attitudes towards the elephant? These questions are addressed in Thomas Trautmann\u2019s groundbreaking masterpiece Elephants and Kings: An Environmental History. Trautmann introduces the concept of \u2018land ethic\u2019 in his explanation of the divergent ecological histories of the two countries. Olivelle's paper is a small contribution to furthering our understanding of the Indian land ethic, expanding on Trautmann\u2019s definition focused on the Indian war elephant and the establishment of elephant forests. The paper presents four further facets of the land ethic: economic, recreational, religious, and aesthetic.\r\n   \r\n   Patrick Olivelle was the chair of Religious Studies at Indiana University, Bloomington, and of Asian Studies at the University of Texas, where he is currently Professor Emeritus. He also was the past President of the American Oriental Society and was elected to the American Academy of Arts and Sciences. He received the honorary doctorate of Humane Letters from the University of Chicago in 2016 and the Guggenheim Fellowship in 1996. His recent book Ashoka: Portrait of a Philosopher King was included in The New Yorker\u2019s The Best Books of 2024.",
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        "event_title":"GEOMETRY  SEMINAR:  Curve graphs and totally geodesic subvarieties of moduli spaces of Riemann surfaces",
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        "combined_title":"GEOMETRY  SEMINAR:  Curve graphs and totally geodesic subvarieties of moduli spaces of Riemann surfaces: Alex Wright (U Michigan )",
        "event_subtitle":"Alex Wright (U Michigan )",
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        "event_type_id":"21",
        "description":"Given a surface, the associated curve graph has vertices corresponding to certain isotopy classes of curves on the surface, and edges for disjoint curves. Starting with work of Masur and Minsky in the late 1990s, curve graphs became a central tool for understanding objects in low dimensional topology and geometry. Since then, their influence has reached far beyond what might have been anticipated. Part of the talk will be an expository account of this remarkable story.\r\n\r\nMuch more recently, non-trivial examples of totally geodesic subvarieties of moduli spaces have been discovered, in work of McMullen-Mukamel-Wright and Eskin-McMullen-Mukamel-Wright. Part of the talk will be an expository account of this story and its connections to dynamics.\r\n\r\nThe talk will conclude with new joint work with Francisco Arana-Herrera showing that the geometry of totally geodesic subvarieties can be understood using curve graphs, and that this is closely intertwined with the remarkably rigid structure of these varieties witnessed by the boundary in the Deligne-Mumford compactification.",
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