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Explore the modern developments in enumerative algebraic geometry through this 47-minute conference talk that examines its connections to matrix models and integrable hierarchies via Gromov-Witten theory. Delve into key concepts from statistical physics including the Landau-Ginzburg paradigm of phase transitions, Wilson's theory space and renormalization, and the notion of emergence as they relate to classical algebraic geometry. Discover applications of quantum mechanical ideas and learn about the fascinating connection between confluence diagrams of hypergeometric functions and the Askey scheme of hypergeometric orthogonal polynomials. The presentation also touches on potential connections to fractional quantum Hall effects, demonstrating the interdisciplinary nature of modern mathematical research where algebraic geometry intersects with theoretical physics.
