# Rate of asymptotic convergence near isolated singularity of G$_2$ manifold

## TL;DR

This paper constructs a G2 holonomy metric with a slow convergence rate to the cone metric near an isolated singularity on a specific geometric space.

## Contribution

It introduces a new G2 holonomy metric with a unique slow convergence behavior near an isolated singularity.

## Key findings

- Constructed a G2 metric with slow convergence rate
- Analyzed the behavior near the isolated singularity
- Provides insights into the geometry of G2 manifolds

## Abstract

In this paper, a metric with G$_2$ holonomy and slow rate of convergence to the cone metric is constructed on a ball inside the cone over the flag manifold.