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We introduce a new three-step iterative scheme with errors.
We are concerned with the study of a multistep iterative scheme with errors involving a finite family of nonexpansive nonself-mappings.
Furthermore, we establish some weakly convergence theorems for doubly sequence Mann's iteration scheme with errors in a uniformly convex Banach space by a Frechét differentiable norm.
Strong and weak convergence theorems for multistep iterative scheme with errors for finite family of asymptotically nonexpansive mappings are established in Banach spaces.
We establish strong convergence theorem for multi-step iterative scheme with errors for asymptotically nonexpansive mappings in the intermediate sense in Banach spaces.
[13] extended the work of Xu and Noor to the three-step iterative scheme with errors, and gave weak and strong convergence theorems for asymptotically nonexpansive mappings in Banach spaces.
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All the results can also be proved for the same iterative scheme with error terms.
A substepping scheme with error control for integrating the elasto-plastic stress strain rate equations is presented in detail.
Chugh and Kumar [7] showed that the SP iterative scheme with error terms converges faster than Ishikawa and Noor iterative schemes for accretive type mappings.
This paper presents a wavelet-based image encoding scheme with error resilience and error concealment suitable for transmission over networks prone to packet losses.
The probabilistic link throughput can be interpreted as the unconditioned reception probability which can be achieved with a simple automatic-repeat-request scheme with error-free feedback [43].
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