# On the Griffiths-Yukawa coupling length of some Calabi-Yau families

## TL;DR

This paper investigates the Griffiths-Yukawa coupling length in certain Calabi-Yau families derived from hyperplane arrangements, providing insights into their geometric and Hodge-theoretic properties.

## Contribution

It precisely determines the Griffiths-Yukawa coupling length for specific Calabi-Yau families associated with hyperplane arrangements, a novel calculation in this context.

## Key findings

- Calculated the Griffiths-Yukawa coupling length for these families.
- Enhanced understanding of the geometric structure of Calabi-Yau moduli.
- Connected hyperplane arrangements with Hodge-theoretic invariants.

## Abstract

We determine the Griffiths-Yukawa coupling length of the Calabi-Yau universal families coming from hyperplane arrangements.