On Conjecture $\mathcal O$ for projective complete intersections

TL;DR

This paper proves that Fano complete intersections in projective spaces satisfy Conjecture O, confirming a significant hypothesis in algebraic geometry related to quantum cohomology.

Contribution

The paper provides a proof that Fano complete intersections in projective spaces meet Conjecture O, advancing understanding of their quantum cohomological properties.

Findings

Fano complete intersections satisfy Conjecture O

Confirmation of Conjecture O for a broad class of algebraic varieties

Supports the conjecture's validity in quantum cohomology theory

Abstract

We prove that Fano complete intersections in projective spaces satisfy Conjecture $\mathcal O$ proposed by Galkin-Golyshev-Iritani.