Liouville theorem on p-biharmonic map from gradient Ricci soliton

TL;DR

This paper investigates properties of p-biharmonic maps originating from gradient Ricci solitons, with a focus on the two-dimensional cigar soliton, contributing to geometric analysis.

Contribution

It provides new results on p-biharmonic maps from gradient Ricci solitons, particularly analyzing the two-dimensional cigar soliton.

Findings

Results on p-biharmonic maps from gradient Ricci solitons.

Special focus on the two-dimensional cigar soliton.

Advances understanding of geometric properties of these maps.

Abstract

In this paper, we are devoted to obtain some results on p-biharmonic map from gradient Ricci soliton, especially on two dimensional cigar soliton.