Calabi-Yau Theory in Generalized Kahler Geometry

Explore the extension of Calabi-Yau theory to generalized Kahler geometry in this 58-minute lecture by Jeffrey Streets from the University of California-Irvine. Delve into the central role of the Calabi-Yau theorem in Kahler geometry and discover recent advancements in the field. Examine the relationship between Gualtieri's Calabi-Yau equation and supergravity equations of motion. Learn about the geometric flow approach to constructing solutions using the generalized Kahler-Ricci flow, and understand various global existence and convergence results for this flow. Gain insights into this complex mathematical topic presented at the University of Miami.

Jeffrey Streets, University of California-Irvine: Calabi-Yau theory in generalized Kahler geometry