Asymptotic Regularity Results for a Viscosity Version of Halpern-type Iterations for Coincidence Problems
摘要
In our recent work we computed linear rates of asymptotic regularity for a viscosity version of Halpern-type iterations generated by a nonexpansive self-mapping of a metric space assuming the existence of its bounded orbit. In the present paper we extend this result for coincidence problem in a metric space with a hyperbolic structure.