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Recently, Qin and Su [18] studied the problem of modifying the normal Mann iterative process to have strong convergence for m-accretive operators.
In this paper, we consider, in the framework of Banach spaces, the problem of modifying the Halpern iteration by hybrid projection algorithms such that strong convergence is available under assumption (C1) only.
We also remark here that many authors have been instigating the problem of modifying the normal Mann iteration process to have strong convergence for κ-strictly pseudocontractive mappings; see [24 27] and the references therein.
Q is sunny and nonexpansive; ∥ Q x − Q y ∥ 2 ≤ 〈 x − y, j ( Q x − Q y ) 〉, ∀ x, y ∈ E ; 〈 x − Q x, j ( y − Q x ) 〉 ≤ 0, ∀ x ∈ E, y ∈ C. In this paper, we investigate the problem of modifying the normal Mann iteration process for a family of κ-strictly pseudocontractive mappings.
Recent approaches have addressed the problem of modifying FBA in order to make predictions of changes in the consumption or production of model metabolites [ 71, 72, 79].
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In this paper, the problem of modified iterative approximation of common fixed points of asymptotically nonexpansive is investigated in the framework of Banach spaces.
Recently, many authors studied the problems of modifying Rockafellar's proximal point algorithm so that strong convergence is guaranteed.
Recently, many authors studied the problems of modifying Rockafellar's inexact proximal point method (1.3) in order to strong convergence to be guaranteed.
However, very few dealt with the problem of the consequence of modifying an overconstrained mechanism into a non-overconstrained one, mainly from an accuracy point of view.
He has recently lost one editor of the Ecologist magazine, Nicholas Hildyard, for precisely these reasons.For Mr Goldsmith, the problem of genetically modified foods is symptomatic of the wider defects of transnational capitalism and his big campaign is now against globalisation.
For solving the problem of channeling, modified urea formaldehyde resin is used to plug initial channeling.
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