CORDIS Project
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This project explores the connection between Gromov-Witten theory and classical integrable systems. It aims to develop new methods for calculating invariants related to curve counting, which are significant in geometry and theoretical physics, particularly in string theory.
Gromov–Witten theory of a space X deals with the count of the number of maps to X from a Riemann surface of a given genus which have fixed degree and whose image meets a given collection of cycles in X.
They play an important role in Geometry and Physics: they carry enumerative information on X based on curve counting, they furnish a sophisticated set of invariants of the symplectic structure of X, and they make an ubiquitous appearance in manyimportant quantities of supersymmetric gauge and str…
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