Some common random fixed point theorems for contractive type conditions in cone random metric spaces (Q739157)

Let \(X\) be a cone metric space, \(M\) a closed subset of \(X\), \((\Omega ,\Sigma )\) a measurable space, and \(S,T:\Omega \times M\to M\) two random operators. The authors give contraction type conditions for the existence and uniqueness of a common random fixed point of \(S\) and \(T\). Reviewer's remarks: 1. The definition of a cone random metric space is a misunderstanding. 2. The authors use inconsistent and misleading notation. 3. Similar results are contained in the paper [Gulf J. Math. 3, No. 4, 111--122 (2015; Zbl 1389.54116)] of the first author.