Random fixed point equations and inverse problems using ``collage method'' for contraction mappings
The paper is concerned with direct and inverse problems for the random fixed point equations \(T(\omega,x(\omega))=x(\omega)\), where \(T: \Omega \times X \to X\) is a given operator, \(\Omega\) is a probability space and \(X\) is a Polish metric space. Applications to random integral equations and to random iterated function systems are considered.
scientific article; zbMATH DE number 5173010
scientific article