Localization for logarithmic stable maps
Samouil Molcho, Evangelos Routis
TL;DR
This paper establishes a virtual localization formula for logarithmic stable maps, connecting it to existing relative localization formulas, thereby advancing the computational tools in logarithmic Gromov-Witten theory.
Contribution
It introduces a virtual localization formula for logarithmic stable maps, bridging it with the relative virtual localization framework of Graber and Vakil.
Findings
Derived a virtual localization formula for logarithmic stable maps
Connected the formula to existing relative localization methods
Enhanced computational techniques in logarithmic Gromov-Witten theory
Abstract
We prove a virtual localization formula for Bumsig Kim's space of logarithmic stable maps. The formula is closely related and can in fact recover the relative virtual localization formula of Graber and Vakil.
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