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If then (1.1) reduces to the Ishikawa iterative procedure with errors [15] defined as follows: (1.2).
If then (1.2) reduces to the following Mann type iterative procedure with errors [15]: (1.3).
We consider a new Noor-type iterative procedure with errors for approximating the common fixed point of a finite family of uniformly quasi-Lipschitzian mappings in convex metric spaces.
Let be a given self mapping of a nonempty convex subset of an arbitrary real normed space.The sequence defined by (1.1). is called the Noor iterative procedure with errors [11], where and are appropriate sequences in with and,, and are bounded sequences in.
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The idea of considering fixed point iteration procedures with errors comes from practical numerical computations.
Cholamjiak and Suantai [45] proved strong convergence theorems of two new iterative procedures with errors for two quasi-nonexpansive multivalued mappings by using the best approximation operator and the end point condition in uniformly convex Banach spaces.
They also established the existence theorems of the solution and convergence theorems of the generalized random iterative procedures with errors for these nonlinear random set-valued operator equations in q-uniformly smooth Banach spaces.
By using the Chang's lemma and the resolvent operator technique for generalized -accretive mapping due to Huang and Fang (2001), we also prove the existence theorems of the solution and convergence theorems of the generalized random iterative procedures with errors for this nonlinear random multivalued operator equations in -uniformly smooth Banach spaces.
We devised a read filtering procedure for dealing with errors.
Members of the Intergovernmental Panel on Climate Change (IPCC), meeting this week in Abu Dhabi for their annual confab, have added new procedures for dealing with errors, conflicts of interest, and other procedural issues.
Procedures were "riddled with errors" and the "best chance to prevent the accident to XV230 was, tragically, lost".
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