Y-Formalism and Curved Beta-Gamma Systems
Pietro Antonio Grassi, Ichiro Oda, and Mario Tonin
TL;DR
This paper applies the Y-formalism to analyze beta-gamma systems on hypersurfaces, focusing on operator product expansions and applications to Calabi-Yau models, advancing understanding of these complex geometric systems.
Contribution
It introduces the use of Y-formalism for beta-gamma systems on hypersurfaces and explores its applications to Calabi-Yau spaces, providing new computational tools.
Findings
Computed operator product expansions of gauge-invariant currents.
Demonstrated applications of Y-formalism to Calabi-Yau models.
Enhanced understanding of beta-gamma systems on complex geometries.
Abstract
We adopt the Y-formalism to study beta-gamma systems on hypersurfaces. We compute the operator product expansions of gauge-invariant currents and we discuss some applications of the Y-formalism to model on Calabi-Yau spaces.
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