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Operator theory owes its origin in the book titled "Theorie des Operators Lineaires" by Stefan Banach before the middle of 20 th century. The convergence of a class of operators is important since a number of iterations have been developed. The aim of this paper is to established that the Mann iteration converges faster than the Noor Iteration for the class of Zamfirescu operators of an arbitrary closed convex subset of a Banach Space.

On The Fastness of the Convergence between Mann and Noor Iteration for the Class of Zamfirescu Operators