# Q-curvature type problem on bounded domains of R^n

## TL;DR

This paper investigates a geometric PDE involving Q-curvature on bounded domains in R^n, establishing key compactness and existence results under Navier boundary conditions.

## Contribution

It introduces new compactness and existence theorems for a Branson-Paneitz type problem with Navier boundary conditions on bounded domains.

## Key findings

- Proved compactness of solutions under certain conditions
- Established existence results for the PDE
- Extended analysis to bounded domains with Navier boundary conditions

## Abstract

In this paper, we establish compactness and existence results to a Branson-Paneitz type problem on a bounded domain of R^n with Navier boundary condition.