The purpose of this paper is to introduce Picard–Krasnoselskii hybrid iterative process which is a hybrid of Picard and Krasnoselskii iterative processes. In case of contractive nonlinear operators, our iterative scheme converges faster than all of Picard, Mann, Krasnoselskii and Ishikawa iterative processes in the sense of Berinde (Iterative approximation of fixed points, 2002 ). We support our analytic proofs with a numerical example. Using this iterative process, we also find the solution of delay differential equation.
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Okeke et al. (2017) studied this question.
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