Property P in G-metric spaces
The authors establish two fixed point theorems for some contractive-type maps on complete \(G\)-metric spaces. It is also shown that if \((X,G)\) is a complete \(G\)-metric space and \(T\) is a self-map of \(X\) satisfying the hypotheses of any of the two theorems then the maps \(F^n\) have the same fixed point set, for all \(n\in \mathbb{N}\).
scientific article; zbMATH DE number 5792444