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Explore the mathematical intersection of algebraic geometry and Hodge theory in this lecture from Harvard CMSA's "Geometry Meets Physics: Finiteness, Tameness, and Complexity" series. Delve into the intricate study of Hodge loci and their degrees, examining how these geometric objects arise in the context of variation of Hodge structures. Learn about the fundamental properties and computational aspects of Hodge loci, including their role in understanding the moduli of algebraic varieties and their connections to arithmetic geometry. Discover the latest research developments in measuring and characterizing the complexity of these loci through degree calculations, and understand their significance in both pure mathematics and theoretical physics applications. Gain insights into advanced techniques used to analyze these geometric structures and their implications for broader questions in algebraic geometry and mathematical physics.
Syllabus
David Urbanik | Degrees of Hodge Loci
Taught by
Harvard CMSA