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The K3Mod project explores new connections in enumerative geometry, focusing on the relationships between various geometric theories and their applications in algebraic geometry and physics. It aims to establish correspondences that enhance understanding of Gromov-Witten theory and its implications for K3 surfaces and…
Enumerative geometry is concerned with counting geometric objects on spaces defined by polynomial equations.
The subject, which has roots going back to the ancient Greeks, was revolutionized by string theory in the 90s and has since become a fundamental link between algebraic geometry, representation theory, number theory and physics.
With K3Mod I propose to establish a wide range of new correspondences in enumerative geometry.
These link together different enumerative theories and open new pers…
RUPRECHT-KARLS-UNIVERSITAET HEIDELBERG
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