Sentence examples for schemes with errors from inspiring English sources
When considering iterative schemes with errors, many authors need the conditions: " ∑ n = 1 ∞ γ i n < ∞, i ∈ I ", see for example [4 6].
(iii) When considering iterative schemes with errors, many authors need the conditions: " ∑ n = 1 ∞ γ i n < ∞, i ∈ I ", see for example [4 6].
Inspired and motivated by these facts, a new class of three-step iterative schemes with errors, for three nonself asymptotically quasi-non-expansive mappings, is introduced and studied in this paper.
end{aligned} By using the Banach fixed point theorem and some new techniques, we establish the existence results of uncountably many bounded nonoscillatory solutions for the above equation, propose a few Mann type iterative approximation schemes with errors and obtain several errors estimates between the iterative approximations and the nonoscillatory solutions.
Now we study the existence of uncountably bounded nonoscillatory solutions for equation (1.9) with respect to (binBbb {R}setminus{pm 1}), suggest a few Mann iterative approximation schemes with errors for these bounded nonoscillatory solutions and discuss the errors estimates between the iterative approximations and the bounded nonoscillatory solutions.
The time integration is addressed by means of implicit an implicit explicit fourth order Runge Kutta schemes, with error control and adaptive time-stepping.
Compared to the analysis of uncoded transmissions (based on signal-level outage probability and ergodic capacity), understanding coded systems gives more insight into the practical limits of communication schemes, with error correcting capabilities, and especially over mobile fading channels.
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.
